Course list

This page contains an overview of most courses I took during my studies at Georgia Augusta. The course descriptions are taken from infolv, a webpage maintained by the Faculty of Forest Sciences & Ecology, and the UNIVIS, the university information database.
Most texts are unmodified. I have made small alterations to some titles, when the English translation was not appropriate or missing, such as 'Jagdrecht' to German Hunting Law. However, no information on course content, number of ECTS etc. has been touched.
The information can easily be verifyed on the net at UNIVIS Georgia Augusta.

Color Code

Semester - WS = Winter Semester, SS = Summer Semester
Courses offered by the Department of Mathematics
Courses offered by the Department of Forest Sciences

Overview by Semester

WS 1999/2000 SS 2000
Wildlife Biology
Prof. Dr. Antal Festetics
3 ECTS
Bioclimatology II
Prof. Dr. Gode Gravenhorst
3 ECTS
Computer Science I
Prof. Dr. Stephan Waack
9 ECTS
Applied Informatics for Forest Science Students
Prof. Dr. Joachim Saborowski
3 ECTS
Practicals in Woody Plant Morphology
Prof. Dr. Franz Gruber
ECTS: 1.5
Practicals in Forest Plant Determination
Prof. Dr. Franz Gruber
1.5 ECTS
Introduction to (Bio)Mathematics Prof. Dr. Dr.h.c. Branislav Sloboda
ECTS: 6
Systematics of Woody Plants
Prof. Dr. Franz Gruber
1.5 ECTS
Physics for Foresters
Prof. Dr. Gode Gravenhorst
ECTS: 4.5
Private Forestry Law I & II
Dr. Manfred Zunft
4.5 ECTS
Practicals in Forest Botany
Prof. Dr. Andrea Polle
3 ECTS
Forest Pathology
Prof. Dr. Aloysius Hüttermann
1.5 ECTS
German Hunting Law
Dr. Dietrich Meyer-Ravenstein
ECTS: 1.5
Public Forestry Law I & II
Dr. Wolfdietrich Möller
4.5 ECTS
Forest Botany
Prof. Dr. Andrea Polle
3 ECTS
Tree Physiology
Prof. Dr. Andrea Polle
3 ECTS
Forest Zoology
Prof. Dr. Jörg Lunderstädt
3 ECTS
Forest Entomology
Prof. Dr. J. Lunderstäst
4.5 ECTS
Bioclimatology I
Prof. Dr. Gode Gravenhorst
3 ECTS





WS 2000/2001 SS 2001
Analytic Geometry & Linear Algebra
Prof. Dr. Pidstrygach
9 ECTS
Discrete Mathematics
Prof. Dr. Peterson
9 ECTS
Calculus
Prof. Dr. H. Holdgrün
9 ECTS
Computer Science II
Prof. Dr. R. Switzer
9 ECTS
Introduction to Forest Genetics I & II
Prof. Dr. Hans Heinrich Hattemer
6 ECTS
Ecopedology I & II & III
Dr. Rainer Brumme
9 ECTS
Forest Business Management I & II
Prof. Dr. Bernhard Möhring
9 ECTS
Introduction to C-Programming
Dipl. Math. A. Priesnitz
9 ECTS
Ecomomics I & II
Prof. Dr. Volker Bergen
6 ECTS
C-Programming Lab
PD. Dr. C. Damm
9 ECTS
Forest Labor Science and Forest Engeneering
Prof. Dr. Hanns Helmut Höfle
3 ECTS
Nature and Landscape Conservation
Prof. Dr. R. Bürger-Arndt
3 ECTS
Exercises in Forest Labor Science and Forest Engeneering
Prof. Dr. Hanns Helmut Höfle
1.5 ECTS




WS 2001/2002 SS 2002
Algorithms & Datastructures
Prof. Dr. R. M. Switzer
9 ECTS
Databases & Computer Networks
Prof. Dr. R. M. Switzer
9 ECTS
Programming Lab
Dr. H. Robitzsch et al.
9 ECTS
Discrete Probability & Statistics
Prof. Dr. Denker
9 ECTS
Forest Road Construction and Access
Dr. Dirk Jaeger
3 ECTS
Forest Biometry
Prof. Dr. B. Sloboda
6 ECTS
Spatial Information Systems
Prof. Dr. Branislav Sloboda
3 ECTS
Silviculture - Ecological Basics and Silviculture of the Temperate Zones
Prof. Dr. Achim Dohrenbusch,
Prof. Dr. Burghard v. Lüpke,
Prof. Dr. Wolfgang Schmidt
9 ECTS
Forest Planning I
Prof. Dr. Klaus v. Gadow
1.5 ECTS
Silvicultural Exercises
Prof. Dr. Achim Dohrenbusch,
Prof. Dr. Burghard v. Lüpke,
Prof. Dr. Wolfgang Schmidt
6 ECTS
Forest Mensuration
Prof. Dr. Alparslan Akça
3 ECTS
Sustainable Development and Utilization of Forest Ecosystems
Prof. Dr. Achim Dohrenbusch et al.
3.75 ECTS
Growth and Yield I
Prof. Dr. Klaus v. Gadow
4.5 ECTS




WS 2001/2002 SS 2002
Computer Architecture
Prof. Dr. Harald Richter
9 ECTS
Image Processing in Medical Systems
Prof. Dr. O. Rienhoff
3 ECTS
Visualization of Scientific Data
Dr. H. Pagendarm
3 ECTS
Wood Biology & Technology
Prof. Dr. Hapla et al.
4.5 ECTS
C++ Techniques for Scientific Programming
Dipl. Math. A. Priesnitz
3 ECTS
Surveying
Prof. Dr. Alparslan Akça
1.5 ECTS
Technologies of Information Processing in Forest Science and Forest Ecology
PD Dr. J. Nagel
3 ECTS
Remote Sensing and Forest Inventory I
Prof. Dr. Alparslan Akça
3 ECTS
Policy Analysis Forestry
Prof. Dr. Max Krott
3 ECTS
Bachelor Thesis
Object Oriented Analysis ofForest Growth and Yield
Department of Mathematics & Informatics
Exercises in Policy Analysis Forestry
Prof. Dr. Max Krott
1.5 ECTS
Bachelor Thesis
Fundamental Aspects of Measuring Diversity in Biology
Department of Forest Sciences \& Ecology
History of Forestry & Exercises
Prof. Dr. Max Krott
3 ECTS


Wood Science I (Native Timber Trees)
PD Dr. Frantisek Hapla
1.5 ECTS




Course Information

Up Home

Informatik I

Dozent/in
Prof. Dr. Stefan Waack

Angaben
Vorlesung mit Übung, Schein
Zeit und Ort: Mo, Do 14:00 - 16:00, Max; Mo. Do. 14-16 Uhr
Vorbesprechung: 12.10.1999, 14:00 Uhr, Raum NAM-SR

Inhalt
Die Vorlesung ist eine Einführung in die Grundlagen der Programmierung.

1. Grundlagen der objektorientierten Programmierung Syntax und Semantik einer objektorientierten Programmiersprache Insbesondere Klassenbegriff, Vererbung Semantik des Prozeduraufrufs (Rekursion)

2. Formale Syntax und Semantik

Empfohlene Literatur
  • K. Arnold, J. Gosling, The Java Programming Language , Addison-Wesley-Longman, 1997.
  • H. Abelson und G. J. Sussman mit J. Sussman, Struktur und Interpretation von Computerprogrammen, Springer-Verlag.
  • E.-E. Doberkat und S. Dißmann, Einführung in die objektorientierte Programmierung mit Java, Oldenbourg 1999.
  • J. Gosling, B. Joy und G. Steele, Java Die Sprachspezifikation. Addison-Wesley-Longman, 1997.

Zusätzliche Informationen
Erwartete Teilnehmerzahl: 100

Institution: Institut für Numerische und Angewandte Mathematik

Up Home

Analytische Geometrie und Lineare Algebra I (AGLA I)

Dozent/in
Prof. Dr. Viktor Pidstrigach

Angaben
Vorlesung mit Übung, 4 SWS, Schein
Zeit und Ort: Di, Fr 11:00 - 13:00, Max
ab 17.10.2000

Voraussetzungen / Organisatorisches
Die Einteilung in Übungsgruppen, die von wissenschaftlichen Hilfskräften geleitet werden, erfolgt in der ersten Vorlesungswoche.

Inhalt
Diese Vorlesung ist eine der beiden Anfängervorlesungen und soll die für das weitere Studium nötigen Grundlagen in Geometrie und Algebra vermitteln. Es geht um n-dimensionale Räume, Vektorrechnung, lineare Gleichungssysteme (viele in vielen Unbekannten), Matrizen, Determinanten, Eigenwerte, Normalformen von Matrizen, Bilinearformen und quadratische Formen und manches andere. Begleitend zur Vorlesung werden Übungen angeboten. Die regelmäßige Bearbeitung der wöchentlichen Übungsaufgaben ist unerläßlich für das Verständnis des Vorlesungsstoffes.

Empfohlene Literatur
Es gibt eine große Zahl von Büchern zu dem Thema, an Autoren seien etwa genannt: E. Brieskorn, G. Fischer, W. Greub, K. Jänich, M. Koecher, H.J. Kowalski, F. Lorenz, G. Pickert, E. Sperner, U. Storch und viele andere, so daß sich für jeden Geschmack etwas finden läßt.

Zugeordnete Lehrveranstaltungen
P: Praktikum zu Analytische Geometrie und Lineare Algebra I
Dozent/in: Prof. Dr. Viktor Pidstrigach
Zeit und Ort: Mi 15:00 - 17:00, ÜS
UE: Übung zu Analytische Geometrie und Lineare Algebra I
Dozent/in: Prof. Dr. Viktor Pidstrigach
Zeit und Ort: Mi 14:00 - 18:00, HS 2, HS 3, HS 4; Mi 14:00 - 16:00, HS 6

Institution: Mathematisches Institut

Up Home

Differential- und Integralrechnung I (Diff I)

Dozent/in
Prof. Dr. Horst S. Holdgrün

Angaben
Vorlesung, 4 SWS, Schein
Zeit und Ort: Mo, Mi 11:00 - 13:00, Max
ab 16.10.2900

Voraussetzungen / Organisatorisches
Die Vorlesung bildet neben der Analytischen Geometrie und Linearen Algebra die Grundlage für jedes weitere Studium der Mathematik als Haupt- oder Nebenfach und sollte deshalb von allen Studenten der Mathematik und der Physik gehört werden. Wichtiger Bestandteil der Vorlesung sind die zugehörigen Übungen, ohne die eine fundierte Aneignung des Stoffes nicht möglich ist. Die erfolgreiche Teilnahme an den Übungen ist überdies Voraussetzung für die Zulassung zur Diplomvorprüfung oder Zwischenprüfung. In dem Praktikum wird den Studenten in zwangloser Weise die Möglichkeit zu einem besseren Verständnis der Vorlesung geboten.
Die technischen und organisatorischen Abläufe werden jeweils zu Beginn der Veranstaltungen erläutert. Es ist daher ratsam, bei den ersten Terminen anwesend zu sein.

Inhalt
Stichworte zum Inhalt: reelle und komplexe Zahlen, Folgen, Reihen, Grenzwerte, stetige Funktionen, spezielle Funktionen wie Logarithmus, Exponentialfunktion, trigonometrische Funktionen, Gammafunktion, Vertauschung von Grenzprozessen, metrische Räume, topologische Grundbegriffe, Differentiation und Integration. Der sogenannte Hauptsatz der Differential- und Integralrechnung bildet einen Höhepunkt, aber nicht den Abschluß der Vorlesung.
Im kommenden Semester wird die Vorlesung mit der Behandlung von Funktionen mehrerer Variablen fortgesetzt.

Empfohlene Literatur

In erster Linie empfehle ich mein erst vor kurzem erschienenes Lehrbuch mit dem Titel ``Analysis'', dem die Vorlesung in weiten Teilen folgen wird. Jeder lernt aber verschieden, und daher ist es gut, auch andere Bücher zu Rate zu ziehen. Ich erwähne die einschlägigen Texte von (in alphabetischer Reihenfolge) Dieudonné, Forster, Grauert, Heuser, Jost und Maak, ohne damit Vollständigkeit angestrebt zu haben.

Zugeordnete Lehrveranstaltungen
P: Praktikum zu Differential- und Integralrechnung I
Dozent/in: Prof. Dr. Horst S. Holdgrün
Zeit und Ort: Fr 15:00 - 17:00, ÜS
UE: Übung zu Differential- und Integralrechnung I
Dozent/in: Prof. Dr. Horst S. Holdgrün
Zeit und Ort: Fr 14:00 - 18:00, HS 1, HS 2, HS 3, HS 4

Institution: Mathematisches Institut

Up Home

Diskrete Mathematik für InformatikerInnen (A)

Dozentinnen/Dozenten
Prof. Samuel James Patterson, Ph.D., N.N.

Angaben
Vorlesung mit Übung, 4 SWS, Schein
Zeit und Ort: Di, Fr 11:00 - 13:00, HS 1
ab 17.4.2001

Inhalt
Diese Vorlesung bildet einen Teil des Studiengangs "Angewandte Informatik"; sie richtet sich an Studierende im 2. Semester. Der Ausdruck "Diskrete Mathematik" deckt sehr heterogene Teile der Mathematik; die Vorlesung wird aus vier Teilen bestehen:

1. Zahlentheorie
2. Algebraische Strukturen (Boolesche Algebra, endliche Körper)
3. Kombinatorik
4. Graphentheorie.

Alle spielen wichtige Rollen in verschiedenen Teilen der Informatik.

Empfohlene Literatur
Es gibt mittlerweise sehr viele Bücher über "Diskrete Mathematik für Informatiker". Die ersten beiden Bände von D.E. Knuths "The Art of Computer Programming" sind eine der besten Darstellungen. Bescheidener und etwa im Stil dieser Vorlesung ist:
K. Rosen: Discrete Mathematics and its Applications. Mc Graw-Hill.

Zugeordnete Lehrveranstaltungen
UE: Übungen zur Vorlesung 'Diskrete Mathematik für InformatikerInnen (A)'
Dozentinnen/Dozenten: Prof. Samuel James Patterson, Ph.D., N.N.
Zeit und Ort: n.V.

Up Home

Informatik IIb (A) (Bachelor-Master-Studiengang)

Dozent/in
Prof. Dr. Robert M. Switzer

Angaben
Vorlesung mit Übung, 4 SWS
Zeit und Ort: Di, Fr 14:00 - 16:00, Max
ab 17.4.2001

Voraussetzungen / Organisatorisches
Einteilung in Übungsgruppen in der ersten Vorlesung.

Inhalt
Diese ist die zweite einführende Vorlesung für den Bachelor-Master-Studiengang Informatik. Sie bildet zusammen mit Informatik Ib und den Folgevorlesungen Informatik III und IV das Fundament für das Informatikstudium in Göttingen.

In diesem zweiten Semester wird die künstliche Beschränkung des sequentiellen Programmierens aufgehoben. Wir untersuchen, welche zusätzlichen Sprachmittel benötigt werden, um erfolgreich nebenläufig (parallel) programmieren zu können und welche neuen Schwierigkeiten dabei auftreten.

In einem zweiten Abschnitt untersuchen wir, wie eine Rechenmaschine beschaffen sein müßte, damit sie die Semantik unserer Programme implementieren könnte. Zunächst betrachten wir eine abstrakte Maschine, die in Software realisiert ist. Das führt zu dem sog. Betriebssystem.

Danach in einem Dritten Abschnitt untersuchen wir Möglichkeiten, diese abstrakte Maschine mit einer physikalischen Maschine zu realisieren. D. h. wir beschäftigen uns mit Rechnerarchitektur.

Empfohlene Literatur
Die hier aufgeführten Bücher bieten interessante und informative Lektüre für neugierige Studierende. Sie eignen sich jedoch nicht als Lehrbücher (im klassischen Sinn) für die Vorlesung. Mit 'Lehrbuch im klassischen Sinn' meine ich ein Buch, in dem man einen grossen Teil des Lehrstoffs der Vorlesung finden könnte.

  • C. A. R. Hoare, Communicating Sequential Processes, Prentice Hall, 1985.
  • Gul Agha, Actors, MIT Press, 1986.
  • John L. Hennessey, David A. Patterson, Computer Architecture: A Quantitative Approach, Morgan Kaufman, 1990.

Zugeordnete Lehrveranstaltungen
UE: Übungen zur 'Vorlesung Informatik IIb (A)'
Dozent/in: Dipl.-Math. Andreas Scholz
Zeit und Ort: n.V.

Up Home

C-Programmier-Praktikum (A)

Dozent/in
PD Dr. Carsten Damm

Angaben
Praktikum, 6 SWS, benoteter Schein
Zeit und Ort: Mi 9:00 - 11:00, Max
ab 18.4.2001

Voraussetzungen / Organisatorisches
Anmeldung:
Wegen beschränkter Kapazität ist eine Voranmeldung erforderlich. Die Voranmeldung erfolgt in der Zeit vom 12.-16.02.2001, jeweils 8-10 Uhr in Raum 220 (Herr Peters) des Instituts für Numerische und Angewandte Mathematik. Spätere Anmeldungen sind aus organisatorischen Gründen nicht möglich.

Für die Teilnahme ist eine gültige Nutzerberechtigung für die Rechner im Institut für Numerische und Angewandte Mathematik erforderlich. Wer keine gültige Nutzerberechtigung besitzt (bitte prüfen!), muss diese bei der Anmeldung persönlich beantragen, Studentenausweis mitbringen!).

Inhalt
Das Praktikum ist als Fortsetzung des Kompaktkurses 'Grundlagen der C-Programmierung' zu sehen. Entsprechend werden Vorkenntnisse im Umfang des vorangehenden Kompaktkurses vorausgesetzt. Inhalte siehe:

C Kurs

Diese sind bei der Anmeldung (s.u.) durch bestandene Klausur oder vergleichbare Leistungen nachzuweisen.

Neben einem Ausbau der Programmierkenntnisse steht die Entwicklung der Programmiermethodik im Vordergrund. Zu den ausführlich besprochenen Aufgaben sollen in Einzelarbeit (!) Lösungsverfahren implementiert werden. Die Lösungen sollen dabei

  • lesbar formuliert,
  • durchschaubar strukturiert und
  • uneingeschränkt lauffähig (d.h. insbesondere portabel)
sein.

Schwerpunkte der begleitenden Vorlesung sind Anregungen, wie diese Ziele zu erreichen sind, sowie Vor- und Nachbespechungen der Aufgaben. Außerdem sollen Sprachelemente von C, Programmiertechniken und Programmierwerkzeuge nachgetragen werden, für die die Zeit im Kompaktkurs nicht ausreicht.

Lehrmaterial siehe:
Lehrmaterial

Empfohlene Literatur
  • Kernighan/Ritchie: Programmieren in C (2.Ausgabe: ANSI C), Hanser
  • Lowes/Paulik: Programmieren mit C (ANSI-Standard), Teubner

Zusätzliche Informationen
www: Zusaetzliche Informationen

Institution: Institut für Numerische und Angewandte Mathematik

Up Home

Einführung in die Programmiersprache C (A)

Dozent/in
PD Dr. Carsten Damm

Angaben
Vorlesung mit Übung, 8 SWS, wegen begrenzter Teilnehmerzahl Voranmeldung erforderlich (Ende SS)
Zeit und Ort: Mo-Fr 9:15 - 11:30, Max F; Kompaktkurs vor dem Wintersemester (25.09. bis 13.10.2000)
ab 25.9.2000

Voraussetzungen / Organisatorisches
Wegen beschränkter Kapazität ist eine Voranmeldung erforderlich. Die Voranmeldung erfolgt in der Zeit vom 29.6.-7.7.2000, jeweils 8-10 Uhr in Raum 220 (Herr Peters) des Instituts für Numerische und Angewandte Mathematik. Spätere Anmeldungen sind aus organisatorischen Gründen nicht möglich. Wer keine gültige Nutzerberechtigung für die Rechner im Institut für Numerische und Angewandte Mathematik besitzt (ggf. prüfen!), muss diese bei der Anmeldung persönlich beantragen (Studentenausweises mitbringen!).

Inhalt
Der Kurs umfaßt eine Einführung in das prozedurale Programmieren (anhand von ANSI-C).
Am letzten Tag (13.10.) findet ab 9.15 Uhr eine Klausur statt, von deren Resultat die Vergabe der Übungsscheine abhängt.
Teilnehmerkreis: Der Kurs ist gedacht für Studierende aller Fachrichtungen ohne oder mit nur geringen Vorkenntnissen im Programmieren. Mathematische Vorkenntnisse im Umfang der Schulmathematik (Summen, Integrale, Polynome, Matrizen) werden vorausgesetzt.
Notwendig für die Teilnahme sind Kenntnisse im Arbeiten unter UNIX an den Rechnern der Mathematischen Fakultät. Jene können zum Beispiel im vorangehenden Kurs Einführung in das Arbeiten unter UNIX erlangt werden.

Empfohlene Literatur
Literatur:
Kernighan/Ritchie: Programmieren in C (2.Ausgabe: ANSI C), Hanser Lowes/Paulik: Programmieren mit C (ANSI-Standard), Teubner

Zusätzliche Informationen
Schlagwörter: UNIX Programmiersprache ANSI-C
Erwartete Teilnehmerzahl: 100

Zugeordnete Lehrveranstaltungen
UE: Übungen zu Einführung i.d. Programmiersprache C
Dozent/in: PD Dr. Carsten Damm
Zeit und Ort: Mo-Fr 14:00 - 19:00, CIP-NAM-F; Kompaktkurs vor dem Wintersemester (25.09. bis 13.10.2000)

Institution: Institut für Numerische und Angewandte Mathematik

Up Home

Informatik-Praktikum (M)

Dozentinnen/Dozenten
Helge Robitzsch, PD Dr. Carsten Damm, Prof. Dr. Robert Schaback, Dr. Gerhard Siebrasse, Prof. Dr. Stephan Waack, Dr. Holger Wendland

Angaben
Praktikum, 6 SWS, benoteter Schein, ECTS-Studium, ECTS-Credits: 9, wegen begrenzter Teilnehmerzahl Voranmeldung erforderlich (Ende SS)
Zeit und Ort: Mo, Di 16:00 - 18:00, CIP-NAM; Mi, Do 18:00 - 20:00, CIP-NAM; Fr 11:00 - 12:00, CIP-NAM; Änderungen möglich
Vorbesprechung: 17.10.2001, 14:00 - 16:00 Uhr, Raum HS 3

Studienfächer / Studienrichtungen:
MAT D ab 3
PM MAT DI ab 3
PM INF BSC ab 3
EV MAT G ab 3
EV A ab 3
EV PHY D ab 3

Voraussetzungen / Organisatorisches
Voraussetzungen:
Vorausgesetzt werden Kenntnisse im Rahmen der Vorlesungen Informatik I und II mit Kenntnis einer objektorientierten Programmiersprache, sowie weitere Programmierkenntnisse im Umfang des Blockkurses Grundlagen der C-Programmierung und des C-Programmier-Praktikums. Da im Praktikum keine elementaren Programmierkenntnisse vermittelt werden, werden Bereitschaft und Fähigkeit zur schnellen und selbständigen Einarbeitung in Programmiersprachen (Java mit Swing, Perl mit CGI und DBI), in Werkzeuge zum Versionsmanagement(CVS) und in Anwendungssysteme (Datenbanksystem MySQL, Computeralgebrasystem Mathematica) vorausgesetzt. Eine vorherige Einarbeitung in die genannten Systeme ist insbesondere bei geringer Erfahrung im Bereich der Softwareentwicklung zu empfehlen.

Für die Teilnahme ist ein Qualifikationsnachweis erforderlich.
Als Qualifikationsnachweis gilt der Praktikumsschein des C-Programmier-Praktikums. In Ausnahmefällen, z.B. bei einem Wechsel von einer anderen Hochschule, kann die Zugangsberechtigung durch erfolgreiche Teilnahme an einer Eingangsklausur erworben werden. In der Klausur sind durch Entwurf und Implementierung eines C- oder C++-Programms Kenntnisse nachzuweisen, die einer erfolgreichen Teilnahme am C-Programmier-Praktikum mindestens gleichwertig sind. Eine Anmeldung zur Klausur kann nur zusammen mit der Anmeldung zum Praktikum erfolgen.
Teilnehmerkreis:
Das Praktikum ist gedacht für Studierende in mittleren Semestern mit Haupt- oder Nebenfach Informatik. Durch die Teilnahme kann ein benoteter Informatik-Praktikumsschein erworben werden.

Anmeldung:
Wegen beschränkter Kapazität ist eine Voranmeldung erforderlich. Die Anmeldung erfolgt in der Zeit von Montag, 09.07.2001 bis Freitag, 20.07.2001, jeweils 8-10 Uhr in Raum 220 (Herr Peters) des Instituts für Numerische und Angewandte Mathematik. Bei der Anmeldung ist - falls vorhanden - der Praktikumsschein des C-Programmier-Praktikums vorzulegen. Spätere Anmeldungen sind aus organisatorischen Gründen nicht möglich.

Inhalt
Inhalt und Ziele:
Das Praktikum dient zur Erweiterung, Vertiefung und praktischen Anwendung von Kenntnissen, die in Informatik-Vorlesungen und Programmierkursen erworben wurden. Dabei liegt das Gewicht vornehmlich im Bereich des Entwurfs, der Implementierung und der Dokumentation von Software, wobei sowohl das Erfassen der Aufgabenstellungen einschließlich der theoretischen Grundlagen aus verschiedenen Anwendungsgebieten als auch die Fähigkeit zur Anwendung etablierter Programmiertechniken entwickelt und gefördert werden sollen. Je nach Teilnehmerzahl werden Arbeitsgruppen zu je 2 bis 3 Studierenden gebildet. Jede Gruppe erstellt in Teamarbeit zu jeder gestellten Aufgabe eine Problemlösung.

Empfohlene Literatur
Literatur:
Leitfaden zum Informatik-Praktikum I, Vierzehnte Auflage
Dort sind weitere Literatur und Internetquellen angegeben. Der Leitfaden wird in der ersten Oktoberwoche fertiggestellt und kann dann gegen einen Unkostenbeitrag von DM 10,- im Institut für Numerische und Angewandte Mathematik (Frau Trapp, Institutsbibliothek) erworben werden. Hinweise zu Online-Tutorials und -Dokumentationen befinden sich auf der Seite
Informatik Praktikum

ECTS-Informationen:
Credits: 9

Zusätzliche Informationen
Erwartete Teilnehmerzahl: 80
www: Informatik Praktikum

Institution: Institut für Numerische und Angewandte Mathematik

Up Home

Informatik III (M)

Dozentinnen/Dozenten
Prof. Dr. Robert M. Switzer, Dipl.-Math. Andreas Scholz

Angaben
Vorlesung mit Übung, 4 SWS
Zeit und Ort: Di, Fr 14:00 - 16:00, HS 1

Studienfächer / Studienrichtungen:
PM INF BSC ab 3
WP MAT DI ab 3
EV A ab 3

Voraussetzungen / Organisatorisches
Diese Vorlesung richtet sich an drei Hörergruppen:
  • Studierende der Angewandten Informatik (Bachelor/Master); sie ist die dritte im Zyklus Informatik I bis IV.
  • Studierende mit Nebenfach Informatik.
  • Studierende der Wirtschaftsinformatik.

Inhalt
Inhaltlich ist sie weitgehend identisch mit der Vorlesung, die früher ``Datenstrukturen und effiziente Algorithmen'' hieß.

Wenn man Probleme mit dem Computer lösen will, braucht man eine Lösungsvorschrift, die keine Entscheidungsfreiräume läßt und nachweislich zu einer korrekten Lösung führt. So etwas nennt man einen Algorithmus. In dieser Vorlesung werden wir Algorithmen zur Lösung mehrerer Klassen von Problemen kennenlernen. Außerdem betrachten wir die geeigneten abstrakten Datentypen (ADTs), die diese Algorithmen unterstützen.
Aber nicht jeder Algorithmus ist brauchbar. Ein Algorithmus, der drei Jahre braucht, um ein Problem mittlerer Größe zu lösen oder mehr Hauptspeicher als selbst der größte Rechner hat, wird von keinem eingesetzt. Also müssen wir lernen, den Bedarf an Zeit und Raum (Hauptspeicher) unserer Algortithmen abzuschätzen oder zumindest, wie man zwei Algorithmen hinsichtlich ihres Bedarfs vergleicht, damit man den besseren wählen kann.

In dieser Vorlesung werden gute Eiffelkenntnisse vorausgesetzt. Wer die Vorlesung Informatik I bei mir gehört und die Übungen dazu mit Erfolg gelöst hat, verfügt über die erforderlichen Vorkenntnisse. Für jeden, der eine objekt-orientierte Programmiersprache beherrscht, ist Eiffel leicht zu erlernen. Wer am Anfang des Semesters die erforderlichen Eiffelkenntnisse noch nicht besitzt, kann sie in den ersten Semesterwochen mit der Hilfe seines Übungsleiters erlernen.

Empfohlene Literatur
  • Thomas H. Cormen, Charles E. Leiserson, Ronald L. Rivest, Introduction to Algorithms, McGraw Hill, 1990.
  • Robert Sedgewick, Algorithms, Addison-Wesley, second edition, 1988.
  • Alfred V. Aho, John E. Hopcroft, Jeffrey D. Ullman, Data Structures and Algorithms, Addison-Wesley, 1983.
  • Robert Switzer, Skriptum Informatik I, Göttingen, 1992.

Zusätzliche Informationen
www: Informationen

Zugeordnete Lehrveranstaltungen
UE: Übungen zur Vorlesung 'Informatik III'
Dozent/in: N.N.
Zeit und Ort: nach Vereinbarung

Institution: Mathematisches Institut

Up Home

Praktische Informatik I (50045)

Dozent/in
Prof. Dr. Robert M. Switzer

Angaben
Vorlesung mit Übung, 4 SWS, Schein
Zeit und Ort: Di, Fr 11:15 - 13:00, HS 1
ab 9.4.2002

Voraussetzungen / Organisatorisches
Die Vorlesung richtet sich an Studenten der Angewandten Informatik ab dem vierten Semester und setzt die Grundvorlesungen Informatik I bis III voraus.

Inhalt
Diese Vorlesung ist gewissermaßen eine ``Lückenbüßervorlesung'' nach dem Motto: alles, was der Informatiker wissen müßte, das jedoch in Informatik I bis III nicht vorkam. Das sind in diesem Fall zwei große Themenkomplexe:

1.Datenbanken
2.Computernetze

Jedem dieser Gebiete gebührte an sich eine einsemestrige Vorlesung. Aber in den sechs Semestern eines Bachelorstudiums kann man nicht alles unterbringen, das wünschenswert wäre. Darum dieser Notbehelf.


Wichtige Bemerkung: Selbst wenn eines dieser Themen in Ihrem Anwendungsfach behandelt wurde, könnte es lohnen, diese Vorlesung zu hören, denn hier werden ganz gewiß andere Schwerpunkte gesetzt.

Zugeordnete Lehrveranstaltungen
UE: Übungen zu Praktischer Informatik (50058)
Dozentinnen/Dozenten: Prof. Dr. Robert M. Switzer, Dipl.-Math. Andreas Scholz
Zeit und Ort: n.V.

Institution: Mathematisches Institut

Up Home

C++ Techniques for Scientific Programming (50119)

Dozent/in
Dipl.-Math. Andreas Priesnitz

Angaben
Vorlesung, ECTS-Studium, ECTS-Credits: 3
Zeit und Ort: Mi 14:15 - 16:00, Max
ab 13.11.2002

Studienfächer / Studienrichtungen:
PF MAT D ab 3
WP INF BSC ab 3
WP INF MSC ab 3
PF PHY D ab 3

Voraussetzungen / Organisatorisches
This lecture is directed towards students familiar with "plain" C++ (not necessarily with templates) or C and Java, the latter being a syntactically rather similar object-oriented programming language.

The language used in class will be English - or German, if all participants are fluent speakers (listeners).

Inhalt
Although object-oriented programming (OOP) over the last decade became the usual programming paradigm, it has been scarcely applied in a consequent manner for scientific programming. This is particularly due to the efficiency losses inherent in dynamic polymorphism. Object-oriented scientific software in many cases is mere "traditional" (here, C or FORTRAN 77) code wrapped in class definitions (usually C++), only partially exploiting the benefits of OOP.

Since 1995, the STL (C++ Standard Template Library) is the most prominent example of how to exploit the language construct of template classes/functions in several ways to allow static polymorphism without performance overhead, thus opening doors to numerous new approaches for solving classical problems, collectively called generic programming (GP).
In this lecture, a selection of such techniques for developing efficient object-oriented scientific (or other performance-critical) software will be presented:

  • Generic algorithms
  • Traits
  • Template meta-programming
  • Compile-time data structures
  • Expression templates
  • Functors and lambda functors
  • Mixin classes
  • Concept checking
  • Generative programming
  • ...

The focus will be less on in-depth technical discussions but on illustrating ideas and aims. Existing software will be referenced as example of both applicability and practical issues.

Empfohlene Literatur
  • RRZN-Handbücher C++ für C-Programmierer (German!) Highly recommended (and extraordinarily inexpensive!) introduction to (quite a bit more than) what is required to know about the language C++ for this lecture.

  • Links to both original literature on the presented techniques and complementary reading will be given on the lecture's WWW page: C++ 2002

ECTS-Informationen:
Credits: 3

Institution: Institut für Numerische und Angewandte Mathematik

Up Home

Informatik IV


Pflichtveranstaltung
4SWS + 2 SWS Übung; 9 ECTS-Credits
Dozent: Prof. Dr. Harald Richter, hrichter@informatik.uni-goettingen.de
Die Veranstaltung findet regelmäßig im Sommersemester statt.

Die Vorlesung gibt einen Überblick über die Prinzipien und die Organisation
moderner Mikroprozessoren und Rechner. Ausgehend von der klassischen
von-Neumann-Architektur bis hin zu superpipelined, superskalaren
RISC-Prozessoren werden schrittweise deren Aufbau und Arbeitsweise erläutert.

0. Einleitung und Überblick

1. Grundlagen
1.0. Die von-Neumann-Maschine
1.1. Die wichtigsten Komponenten eines Rechners
1.2. Gleitkomma-Zahlendarstellung
1.3. Die Gatter- und Registerebene in der CPU
1.4. Modulo-k-Zähler und endliche Automaten
1.5. Registerspeicher

2. CISC-Rechner
2.0. Das Leitwerk
2.1. Rechenwerk, Befehlssätze
2.2. Caches, Hauptspeicher, MMU
2.3. Ein-/Ausgabe (Peripherie)
2.4. Interrupt, DMA

3. RISC-Rechner
3.0. Pipelining, Superpipelining
3.1. Sprungvorhersage, Sprungzielvorhersage



Up Home

Visualisierung wissenschaftlicher Daten (50110)

Dozent/in
Dr.-Ing. Hans-Georg Pagendarm

Angaben
Vorlesung mit Übung, 2 SWS, ECTS-Studium, ECTS-Credits: 3
Zeit und Ort: Do 16:00 - 18:00, HS 2
ab 7.11.2002

Studienfächer / Studienrichtungen:
INF BSC ab 3
INF MSC ab 3

Voraussetzungen / Organisatorisches
Eine Einführung in das Fach Scientific Visualization

Die Vorlesung stellt Methoden, Algorithmen und Technologien zur graphischen Darstellung von Daten aus numerischen Simulationen oder Experimenten vor.

Die Vorlesung richtet sich besonders an Studenten im Haupstudiengang angewandte Informatik bzw. wissenschaftliches Rechnen (Batchelor und Mastersstudiengänge)

Erwartet werden Grundkenntnisse in Programmierung und Datentypen (Kenntnis einer bestimmten Programmiersprache ist nicht erforderlich). Hilfreich sind Grundkenntnisse in numerischer Mathematik.

Inhalt
Behandelte Themen (u.a.):
  • Visualisierungsstrategien
  • Einfache Illustrationsmethoden
  • Verbreitete Datenstrukturen
  • Verwendung von Farbe
  • Grundlegende Visualisierungsmethoden
  • Beispiele komplexer Visualisierungsmethoden
  • Einführung in Volume-Rendering
  • Information Visualization
  • Visualisierung und menschliche Wahrnehmung

Empfohlene Literatur
Material zur Vorlesung wird mit Fortschritt der Veranstaltung on-line zugänglich gemacht.

ECTS-Informationen:
Credits: 3

Institution: Zentrum für Informatik

Up Home

Bilddatenverarbeitung und -analyse in der Medizin (Bilddatenverarbeitung) (44241) [Import]

Dozentinnen/Dozenten
Dr. rer. nat. Janko F. Verhey, Prof. Dr. med. Otto Rienhoff

Angaben
Vorlesung, 2 SWS, benoteter Schein, ECTS-Studium, ECTS-Credits: 3
Zeit und Ort: Mo 12:15 - 13:45, MED 45
ab 28.4.2003

Studienfächer / Studienrichtungen:
MEDK ab 1
ZAHK ab 1
INF BSC ab 4

Inhalt
Mehr Informationen

ECTS-Informationen:
Credits: 3

Zusätzliche Informationen
Erwartete Teilnehmerzahl: 15

Institution: Zentrum für Informatik

Up Home
Up Home

Remote Sensing and Forest Inventory I

Lecturers
Prof. Dr. Alparslan Akça
Contents and Objectives
The objective of this course is to impart the basic principles of remote sensing and forest inventory methodology, the fundamentals of aerial photogrammetry and aerial photographic interpretation as well as satellite remote sensing. Additionally, the students are introduced to the mathematical/statistical principles of sampling, terrestrial sampling methodology in regard to stand inventories and large-scale forest inventories, including the organization of forest inventories.
Prerequisites
Knowledge of mathematical/statistical surveying; forest mensuration
Study Mode
  1. 4th semester
  2. Lectures and practicals
  3. 3 hrs. per week, summer semester
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
FSR 5.1
Repetition
Each year, in summer semester.

Up Home

Surveying

Lecturers
Prof. Dr. Alparslan Akça und Mitarbeiter
Contents and Objectives
This is an introductory course on the basic principles of surveying and cartography. The course objective is to impart elementary knowledge upon which other subjects, in particular, forest assessibility, forest inventory, forest mensuration, forest management and landscape tending and management are based. Practicals are an essential component of this course.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures and practicals
  3. 1 hr per week (16-hour block)
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
Mi 14.15 - 17.00 FSR 5.1
Repetition
Each year, in summer semester.

Up Home

Wood Biology and Technology

Lecturers
Prof. Dr. Edmone Roffael mit PD Dr. Frantisek Hapla, FR Uwe Barge, Dr. Margitta Schäfer, Dr. Brigitte Dix, Dipl.-Forstw. Hans Georg Hüster
Contents and Objectives
Forests as a source of raw material, distribution of wood species, roundwood grading; anatomical, chemical and physical characteristics of wood; density and specific gravity; shrinkage and swelling; mechanical properties; thermal, electrical and acoustic properties; degradation of wood and products therefrom; wood utilization: roundwood products, lumber, veneer; wood composites: laminated wood, plywood, particleboard, fiberboard; woodpulps; paper. The objective is to familiarize students with wood, its properties and utilization.
Prerequisites
None
Study Mode
  1. 6th semester
  2. Lectures
  3. 3 hrs per week, summer
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
nach bes. Ankündigung
Repetition
Each year, in summer semester.
Hints and announcements
None

Up Home

Wood Science I (Native Timber Trees)

Lecturers
PD Dr. Frantisek Hapla
Contents and Objectives
The periods of practical training in wood science constitute a link between wood biology and wood technology. Identification of important native and foreign tree species by means of macroscopical feature characteristics. Description of technologically-relevant wood properties, wood-working processing possibilities, as well as description of the use of tree species.
Prerequisites
Fundamental knowledge of Forest Botany (Anatomy)
Study Mode
  1. 6th semester
  2. Practical, lectures (2:1)
  3. 1 hr per week, summer
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Written examination, pass / fail
Date and Location
nach bes. Ankündigung, 14täglich
Repetition
Each year, in summer semester.

Up Home

Forest History

Lecturers
Prof. Dr. Max Krott, Prof. Dr. Alparslan Akça, Prof. Dr. Renate Bürger-Arndt, Prof. Dr. Klaus v. Gadow, PD Dr. Frantisek Hapla, Prof. Dr. Jörg Lunderstädt, Prof. Dr. Achim Dohrenbusch, P.-M. Steinsiek, PD Dr. Werner Troßbach
Contents and Objectives
The objective is that the students receive basic knowledge of the historical development of the use and management of the forests by state, politics and society. The overview comprises the historical development of different forests and of the technologies of different uses of the forest. The lectures are based on a multidisciplinary approach to the history of forestry.
Prerequisites
None
Study Mode
  1. 6th semester
  2. Lecture
  3. 1.5 hrs per week, summer
  4. compulsory
Credits
2.25 (Level: bachelor)
Assessment
Written examination
Repetition
Each year, in summer semester.

Up Home

Forest History Exercises

Lecturers
Prof. Dr. Max Krott, Prof. Dr. Alparslan Akça, Prof. Dr. Renate Bürger-Arndt, Prof. Dr. Klaus v. Gadow, PD Dr. Frantisek Hapla, Prof. Dr. Jörg Lunderstädt, Prof. Dr. Achim Dohrenbusch, P.-M. Steinsiek, PD Dr. Werner Troßbach
Contents and Objectives
The objective is that the students receive practice in applying the methodology of historical sciences on case studies in the historical development of the use and management of the forests by state, politics and society. Making use of literature and written sources, the students discuss specific case studies in forest history.
Prerequisites
Basic knowledge of forest history, e.g. lectures on Forest History
Study Mode
  1. 6th semester
  2. Exercises
  3. 0.5 hrs. per week, summer
  4. compulsory
Credits
0.75 (Level: bachelor)
Assessment
Written examination
Repetition
Each year, in summer semester.

Up Home

Policy Analysis Forestry - Exercises

Lecturers
Prof. Dr. Max Krott, Dipl.-Forstw. Erik Meskauskas, Dipl.-Forstw. Thomas Kippels, Dipl.-Forstw. Verena Sohns
Contents and Objectives
The objective is that the students receive practice in applying the theory and methodology of the policy analysis on subjects of forestry. The subjects are case studies in forestry programs, including the laws, in key institutions and stake holders and in informational, regulative and economic instruments. Making use of literature, written sources, interviews and their own experiences, the students work out a policy analysis of a specific case in forestry.
Prerequisites
Fundamental knowledge of forest policy, e.g., lectures on Policy Analysis Forestry
Study Mode
  1. 6th semester
  2. Seminar
  3. 1 hr per week, summer
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Term paper
Repetition
Each year, in summer semester.

Up Home

Policy Analysis Forestry

Lecturers
Prof. Dr. Max Krott, Dipl.-Forstw. Erik Meskauskas, Dipl.-Forstw. Thomas Kippels, Dipl.-Forstw. Verena Sohns
Contents and Objectives
The objective is that the students obtain basic knowledge of both the forest policy in Germany and in European Countries and the theory and methodology of policy analysis. The forestry programs, including the laws, are presented and an overview is given of the key institutions and stake holders. The presentation comprises informational, regulative and economic instruments. Following the theories of the policy analysis, the effect of these instruments in solving user conflicts in the forest is analyzed by case studies.
Prerequisites
None
Study Mode
  1. 6th semester
  2. Lecture
  3. 2 hrs per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Written examination
Repetition
Each year, in summer semester.

Up Home

Technologies of Information Processing in Forest Science and Forest Ecology

Lecturers
N. N.
Contents and Objectives
Course on a higher programming language in a modern development environment in a network as well as basic algorithms for standard models based on examples and projects from forest ecology and forest sciences
Prerequisites
``Applied Informatics for Forest Science Students'', ``Basic Mathematics for Forest Science and Forest Ecology'' and ``Forest Biometry''
Study Mode
  1. 7th semester
  2. Lectures and computer practicals
  3. 2 hrs per week, winter semester
  4. compulsory
Credits
3 (Level: master)
Assessment
Computer examination, grade
Date and Location
Mi 8.15 - 10.00 CIP-Raum
Repetition
Each year, in winter semester.

Up Home

Sustainable Development and Utilization of Forest Ecosystems

Lecturers
Prof. Dr. Friedrich Beese, Prof. Dr. Achim Dohrenbusch, Prof. Dr. Klaus v. Gadow, Prof. Dr. Gode Gravenhorst, Prof. Dr. Hans Heinrich Hattemer, Prof. Dr. Hanns Helmut Höfle, Prof. Dr. Aloysius Hüttermann, Prof. Dr. Jörg Lunderstädt, Prof. Dr. Bernhard Möhring, Prof. Dr. Andrea Polle (Coordinator: Dohrenbusch)
Contents and Objectives
The students shall present papers about the different aspects of sustainible development of forests at changing utilization- and climate-conditions. The preparation of these papers will be supported by the professors of the relvant subjects. The performance offers the opportunity to an comprehensive information exchange as well as a critical discussion of current forest and general enviromental topics.
Prerequisites
None
Study Mode
  1. 6th semester
  2. Cooperated seminar
  3. 2.5 hrs per week, summer semester
  4. compulsory
Credits
3.75 (Level: bachelor)
Assessment
Oral presentation or term paper
Date and Location
Di 16.00 - 18.30 (F02 + F01)
Repetition
Each year, in summer semester.

Up Home

Silvicultural Exercises

Lecturers
Prof. Dr. Burghard v. Lüpke, Prof. Dr. Wolfgang Schmidt, und Mitarbeiter
Contents and Objectives
Ecological and silvicultural themes like site conditions (soil, climate), real and potential forest vegetation, stand establishment, tending of young stands, precommercial and commercial thinnings as well as regeneration methods are demonstrated on forest sites in the neighbourhood of Göttingen. In small groups students are trained in stand description, evaluation of site conditions and forest plant communities. On the basis of these results silvicultural plans are derived and presented by oral presentation. This provides the possibility for an intesive discussions with the lecturers and local foresters.
Prerequisites
Successful pass of basic study (Undergraduate courses (sem. 1-5) in forest sciences and forest ecology).
Study Mode
  1. 6th semester
  2. Practicals
  3. 4 hrs per week, summer semester
  4. compulsory
Credits
6 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
Mo 14.00 - 18.00
Repetition
Each year, in summer semester.

Up Home

Silviculture - Ecological Basics and Silviculture of the Temperate Zones

Lecturers
Prof. Dr. Achim Dohrenbusch, Prof. Dr. Burghard v. Lüpke, Prof. Dr. Wolfgang Schmidt
Contents and Objectives
The lecture is devided in the following chapters: (a) Forest ecological basics and ecosystem research, (b) Ecology of tree species, (c) Forest communities in Central Europe, (d) Forests of the world, (e) Silviculture of the Temperate Zones . Ecological basics of silviculture and silviculture of the temperate zones: Composition and characteristics of the main global forests types as well as forest vegetation communities in Central Europe. Structure, function and dynamics of forest ecosystems. Tasks and applied methods of forest site inventory. Ecological demands of tree species, natural distribution and forest history. Selection of tree species, natural regeneration and artificial stand establishment, afforestion of former agricultural land, tending of stands (cleaning, thinning, pruning, understorey), amelioration of forest sites, silvicultural systems.
Prerequisites
None
Study Mode
  1. 5th semester
  2. Lectures
  3. 6 hrs per week, wintersemester
  4. compulsory
Credits
9 (Level: bachelor)
Assessment
written examination, grade (2 hrs)
Date and Location
Mo 9.15 - 11.00 FO3, Di 16.15 - 18.00 FO3, Mi 14.15 - 16.00 FO3
Repetition
Each year, in winter semester.

Up Home

Forest Biometry

Lecturers
Prof. Dr. Dr.h.c. Branislav Sloboda
Contents and Objectives
This course focuses on quantitative methods and techniques and their application in forestry and forest ecology: Principles of deterministic and stochastic modelling of objects and processes in forestry and forest ecology. Applying important differential equations to given growth and nutrient cycle processes of trees and stands using computer-supported applications. Models for tree morphology. Important test methods and applicative regression analysis, planning of experiments, fundamental sampling techniques applied in forest sciences and forest ecology.
Prerequisites
``Basic Mathematics for Forest Science and Forest Ecology''
Study Mode
  1. 4th semester
  2. Lectures and practicals
  3. 3 +1 hrs. per week, summer
  4. compulsory
Credits
6 (Level: bachelor)
Assessment
Oral examination at the end of the 4th semester, grade
Date and Location
Mi 9.15 - 11.00 F03, Mi 16.15 - 17.00 FSR2.1 A, FSR2.2 B
Repetition
Each year, in summer semester.

Up Home

Forest Mensuration

Lecturers
Prof. Dr. Alparslan Akça
Contents and Objectives
The course introduces techniques of tree and forest stand measurements and provides the knowledge needed to determine and calculate dimensions (diameter height, form factor, volume) and the increment performance of single trees and forest stands. The objective is to train the student in the use of the most important dendrometric instruments and to impart knowledge on their methodological application. The course further focuses on developing the ability to determine which instruments and methods should be applied in finding solutions to the various research problems. Fundamental knowledge on the following subjects will be imparted: Forest Inventory, Forest Growth and Management, Silviculture.
Prerequisites
Sound knowledge of mathematics/statistics
Study Mode
  1. 4th semester
  2. Lectures and some practicals
  3. 2 hrs. per week, summer semester
  4. compulsory
Credits
3.0 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
Do 9.15 - 11.00 F03
Repetition
Each year, in summer semester.

Up Home

Growth and Yield I

Lecturers
Prof. Dr. Klaus v. Gadow
Contents and Objectives
The objective of the course is to introduce the basic principles and techniques of forest growth and yield modelling, including site quality assessment; models of tree morphology (crown shapes, stem profiles, root systems); parameters for evaluating point density and spatial structures of uneven-aged mixed stands; growth models for regions, stands and individual trees; modelling thinnings. The various methods will be illustrated using examples from even-aged and uneven-aged forests in different parts of the world.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures
  3. 3 hrs per week, summer semester
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
Do 8.15 - 11.00 F03
Repetition
Each year, in summer semester.

Up Home

Forest Planning I

Lecturers
Prof. Dr. Klaus v. Gadow
Contents and Objectives
The objective of the course is to introduce some basic principles and techniques of forest planning, including forest inventory and database methods; long- and medium-term silvicultural planning and harvest scheduling; control of sustainability. The various methods will be illustrated using examples from even-aged and uneven-aged forests in different parts of the world. Specific techniques for continuous monitoring of sustainable forest management activity are presented.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures
  3. 1 hr per week, summer semester
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Written examination, grade
Date and Location
Mi 8.15 - 9.00 F03
Repetition
Each year, in summer semester.

Up Home

Spatial Information Systems (GIS)

Lecturers
Prof. Dr. Dr.h.c. Branislav Sloboda, Dipl.-Geogr. Rainer Schulz
Contents and Objectives
The practicals begin with a short overview of GIS functions and definitions. Further, several tasks are to be carried out in the following fields: 1.a) data collection, modification and definition of attributes; 1.b) types of geo data, their structure and storage requirements; 1.c) conversion of data of different formats and data transformations between coordinate systems; 2.a) geo-relational data structures and relational data tables; 2.b) concepts of topology; 3.a) spatial GIS operations; 3.b) formulation of macros for data analysis; 4. cartography.
Prerequisites
``Applied Informatics for Forest Science Students''
Study Mode
  1. 5th semester
  2. Computer practicals
  3. 2 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Computer examination, grade
Date and Location
Mo 18.15 - 20.00 CIP-Raum
Repetition
Each year, in winter semester.

Up Home

Forest Opening-up and Forest Road Construction

Lecturers
Dr. Dirk Jaeger
Contents and Objectives
Opening-up concepts, optimal road density, road design, low impact road construction
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures
  3. 2 hrs per week, summer
  4. compulsory
Credits
3.0 (Level: bachelor)
Assessment
Written examination
Repetition
Each year, in summer semester.
Hints and announcements
none

Up Home

Nature and Landscape Conservation (Landscape Management A)

Lecturers
Prof. Dr. Renate Bürger-Arndt
Contents and Objectives
Basic problems and management strategies of nature conservation: wildlife, habitat and landscape conservation, different types of conservation areas, new approaches for sustainable development and land-use strategies.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures
  3. 2 hrs per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Written examination (grade)
Repetition
Each year, in summer semester.

Up Home

Ecopedology I

Lecturers
Dr. Rainer Brumme, Dr. Heiner Flessa
Contents and Objectives
The lectures and excursions impart fundamental knowledge of geology, geomorphology, and soil science. The objective is that students understand the formation of soil from different parent materials. Furthermore, they learn the main functions of soils in our ecosystems. Several field trips illustrate the contents of the lectures and give an overview of the region and its influence on the distribution of soils. The students learn to describe and explain the history and the morphology of soils.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures and excursions
  3. 2 hrs per week , summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Written examination ( ECTS students only )
Date and Location
Wegen der Umstellung des Studienplans findet die Veranstaltung planmäßig erst wieder im SS 2002 statt.
Repetition
Each year, in summer semester.

Up Home

Ecopedology II

Lecturers
Dr. Heiner Flessa, Dr. Rainer Brumme
Contents and Objectives
The lectures explain the most important physical, chemical and biological processes in soils. Points of emphasis are the characteristics and the behavior of soil water, the cation and anion exchange, the soil reaction (acidity and alkalinity), and the soil redox processes. The students deepen their knowledge in soil-forming processes. They learn the factors and processes of pedogenesis, the pedogenetic series from different parent materials and they are introduced to soil systematics and classification. The objective is that students acquire basic knowledge about soil processes and soil properties.
Prerequisites
Lectures on Soil Ecology I and fundamental knowledge of chemistry, e.g. passed examination in Chemistry in the 1st semester
Study Mode
  1. 4th semester
  2. Lectures
  3. 2 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Written examination, (ECTS students only)
Date and Location
Mi 9:15 - 11.00 F03
Repetition
Each year, in summer semester.
Hints and announcements
Gemeinsame Prüfung in Ökopedologie I und II

Up Home

Ecopedology III

Lecturers
Dr. Rainer Brumme, Dr. Heiner Flessa
Contents and Objectives
The availability of the main nutrients in soils and the element budgets and the cycling of elements between different compartments of forest ecosystems is the content of the third lecture in Ecopedology. The objective is to demonstrate the dynamic and closely associated fluxes between the compartments by way of the most essential nutrients nitrogen, phosphate, sulfate and potassium.
Prerequisites
Ecopedology I and II
Study Mode
  1. 4th semester
  2. Lectures
  3. 2 hrs per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination including Ecopedology I, II and III, grade
Date and Location
Do 14:15 - 16:00, Raum F03
Repetition
Each year, in summer semester.

Up Home

Exercises in Forest Labour Science and Forest Engeneering

Lecturers
Prof. Dr. Hanns Helmut Höfle
Contents and Objectives
Demonstration and exercises in the subjects of occupational safety and health, standard working techniques, harvesting and skidding machinery.
Prerequisites
Fundamental knowledge of forest technology
Study Mode
  1. 5th semester
  2. Practicals
  3. 1 hr per week, winter
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral examination, grade
Repetition
Each year, in winter semester.
Hints and announcements
none

Up Home

Forest Labor Science and Forest Engeneering

Lecturers
Prof. Dr. Hanns Helmut Höfle
Contents and Objectives
Labour science: Labour physiology, working conditions, working strain, working stress. Working techniques for all forest operations; forest harvesting: Technology, tools and machinery. Work analysis, work organisation, work supervision, legal aspects of labour, output of work systems. Total quality management.
Prerequisites
Practical Course, Part 1
Study Mode
  1. 5th semester
  2. Lectures
  3. 2.0 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination, grade
Repetition
Each year, in winter semester.
Hints and announcements
None

Up Home

Introduction to Forest Genetics

Lecturers
Prof. Dr. Hans Heinrich Hattemer, Dr. Fritz Bergmann, PD Dr. Martin Ziehe, Dr. Barbara Vornam
Contents and Objectives
Basic genetics, genetic markers and population genetics of woody plants. More than half of the available time is devoted to methods of genetic inventory and to the genetic systems of woody plant populations. The emphasis is on sexual systems, mating systems and inbreeding, finite populations, selection and adaptation, systems of reproduction, and the interpretation of genotypic structures. Survey of fields of application (breeding, silviculture, gene conservation). The objective is that students acquire understanding of genetic variation and the dynamics of genetic structures in natural and managed populations.
Prerequisites
Familiarity with the laws of inheritance and statistical inference is useful.
Study Mode
  1. Bachelor's program
  2. Lectures and practicals
  3. 4 hrs per week, winter
  4. compulsory
Credits
6 (Level: bachelor)
Assessment
Oral examination
Repetition
Each year, in winter semester.
Hints and announcements
Course texts: 1) Hattemer, H.H., Bergmann F. und Ziehe, M. 1993. Einführung in die Genetik. 2., neubearbeitete und erweiterte Auflage. J.D. Sauerländer's Verlag, Frankfurt. 2) Ziehe, M., Hattemer, H.H., Bergmann, F. und Herzog, S. 1993 (New edition in preparation). Aufgabensammlung zur Forstgenetik. J.D. Sauerländer's Verlag, Frankfurt.

Up Home

Introduction to Forest Genetics II

Lecturers
Prof. Dr. Hans Heinrich Hattemer, Dr. Fritz Bergmann, PD Dr. Martin Ziehe, Dr. Barbara Vornam
Contents and Objectives
Basic genetics, genetic markers and population genetics of woody plants. More than half of the available time is devoted to methods of genetic inventory and to the genetic systems of woody plant populations. The emphasis is on sexual systems, mating systems and inbreeding, finite populations, selection, and the interpretation of genotypic structures. Survey of fields of application (breeding, silviculture, gene conservation). The objective is that students acquire understanding of genetic variation and the dynamics of genetic structures in natural and managed populations.
Prerequisites
None. Familiarity with the laws of inheritance and statistical inference is useful.
Study Mode
  1. 5th semester
  2. Lectures and lab exercise
  3. 2 hrs per week, winter
  4. compulsory
Assessment
Oral examination on contents of Parts I and II
Date and Location
Mi 11.15 - 13.00 F01
Repetition
Each year, in winter semester.

Up Home

Wildlife Biology and Hunting

Lecturers
Prof. Dr. Antal Festetics, Dr. Ferdinand Rühe, Dr. Helmuth Wölfel, FOR Dr. Gerhard Büttner
Prerequisites
None
Study Mode
  1. 1st Semester
  2. Lectures
  3. 2 hrs. per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Date and Location
Do 16.15 - 18.00 F03
Repetition
Each year, in winter semester.

Up Home

Forest Business Management I

Lecturers
Prof. Dr. Bernhard Möhring
Contents and Objectives
Basics of general and forest business management; instruments to measure operating results, commercial bookkeeping and balancing, bookkeeping in public forest services, cost accounting, forest profit and loss accounts, cost estimating, basics of mathematics of finance/investment.
Prerequisites
None
Study Mode
  1. 4th semester
  2. Lectures and exercises
  3. 3 hrs per week, summer
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
Oral (or written) examination
Date and Location
Mi 8.15 - 11.00 F03
Repetition
Each year, in summer semester.

Up Home

Forest Business Management II

Lecturers
Prof. Dr. Bernhard Möhring
Contents and Objectives
Basics of the science of economic decisions, business objectives and systems of objectives; constitutive decisions; decisions in the areas of resource acquisition, production, marketing, financing/investment; basics of forest evaluation and forest taxation.
Prerequisites
None
Study Mode
  1. 5th semester
  2. Lectures
  3. 3 hrs per week, summer
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
Oral (or written) examination
Repetition
Each year, in winter semester.

Up Home

Economics I

Lecturers
Prof. Dr. V. Bergen
Contents and Objectives
Basic economic problems, methodology of economics, consumer theory, theory of the firm. The objective is that students learn economic thinking.
Prerequisites
None
Study Mode
  1. 2nd semester
  2. Lectures
  3. 2 hours per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Part of the examination in ``Forest economics, special field Economics / Forest Market Economics'' at the end of the 5th semester
Date and Location
Dienstags 8.15-10.00 Uhr, Hörsaal F 03
Repetition
Each year, in summer semester.
Hints and announcements
There is a script on the subject: Volker Bergen ``Volkswirtschaftliche Grundlagen der Forstökonomie. Volkswirtschaftslehre Teil I.'' Göttingen 1997.

Up Home

Economics II

Lecturers
Prof. Dr. Volker Bergen
Contents and Objectives
Market and price theory, macroeconomics, public economics, environmental economics. The objective is that students learn economic thinking.
Prerequisites
Economics I
Study Mode
  1. 5th semester
  2. Lectures
  3. 2 hours per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Part of the examination in ``Forest economics, special field Economics / Forest Market Economics'' at the end of the 5th semester.
Date and Location
Montags 14.15-16.00 Uhr, Hörsaal F 03
Repetition
Each year, in winter semester.
Hints and announcements
There is a script on the subject: Volker Bergen ``Volkswirtschaftliche Grundlagen der Forstökonomie. Volkswirtschaftslehre Teil II.'' Göttingen 1997.

Up Home

Private Forestry Law I

Lecturers
Dr. Manfred Zunft
Contents and Objectives
The objective is that the students receive an overview of the general rules of the civil law and the fundamentals of the law of obligation and the law of property, German civilcode. Additional statutes / German civil code: general conditions of contracts act, raod traffic act: strict liability.
Prerequisites
None
Study Mode
  1. 2nd semester
  2. Lectures
  3. 1 hr/week, summer
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral (only ECTS students) or written examination
Date and Location
Mo 14.00 - 16.00
Repetition
Each year, in summer semester.

Up Home

Private Forestry Law II

Lecturers
Dr. Manfred Zunft
Contents and Objectives
The objective is that the students receive an overview of the general rules of the civil law and the fundamentals of the law of obligation and the law of property, German civilcode. Additional statutes / German civil code: general conditions of contracts act, raod traffic act: strict liability.
Prerequisites
Lectures on Private Forestry Law I, summer
Study Mode
  1. 2nd semester
  2. Lectures
  3. 2 hrs/week
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral or written examination
Date and Location
Mo 14.00 - 16.00
Repetition
Each year, in summer semester.

Up Home

Public Forestry Law I

Lecturers
Dr. Wolfdietrich Möller
Contents and Objectives
The objective is to provide the students with sound fundamentals in those aspects of EU law, German constitutional law, administrative law, police power and public order laws and criminal law as applied to the enforcement of civic law and which are relevant to forestry and forestry conservation and environmental protection laws. Students will develop the skills necessary to apply the laws systematically to cases in practice.
Prerequisites
None
Study Mode
  1. 2nd semester
  2. Lectures (with seminar)
  3. 2 hrs/week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination
Repetition
Each year, in summer semester.

Up Home

Public Forestry Law II

Lecturers
Dr. Wolfdietrich Möller
Contents and Objectives
The objective is that the students obtain advanced knowledge in those aspects of administrative law, police power and public order laws as applied to the enforcement of civic law, e.g., as the law concerning free access to landscapes, relevant to forestry and forestry conservation and environmental protection laws. Students will develop the advanced skills necessary to apply the law systematically to cases in practice.
Prerequisites
Knowledge obtained in the lectures/seminar on Forestry Law I
Study Mode
  1. 2nd semester
  2. Lectures (with seminar)
  3. 1 hr/week
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral examination
Repetition
Each year, in summer semester.

Up Home

Applied Informatics for Forest Science Students

Lecturers
Prof. Dr. Joachim Saborowski, Dr. Reinhold Meyer
Contents and Objectives
The students are instructed in the applied use of data base, spread-sheet calculation and word processing systems. For this purpose, data acquired from forest research and practice is analyzed. The students prepare and present both the data and the analysis results in written form. The objective of this course is to demonstrate the various applications of these three universal software tools so that the students are capable of applying them within the scope of their individual graduate studies of forest sciences and forest ecology.
Prerequisites
Working knowledge of Windows 95 (e.g., successful completion of the introductory course offered during the first semester)
Study Mode
  1. 2nd semester
  2. Lectures and computer practicals
  3. 1+1 hrs. per week, summer semester
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Computer examination, pass/fail
Date and Location
Mo 16.15-18.00, Do 8.15-10.00, Do 16.15-18.00
Repetition
Each year, in summer semester.
Hints and announcements
Three groups with 2 hrs per week are offered

Up Home

Forest Entomology

Lecturers
Prof. Dr. Jörg Lunderstädt, Dr. Kai Füldner
Contents and Objectives
Biology of forest insects. Phytophagous insects as members of the grazing chain within forest ecosystems. Population equilibria. Mass propagation within space and time. Life table. Density determining factors. Diapause. Niche position, formation of guilds. Plant quality and food utilization. Predators, parasites. (In)coincidence. Concurrence. Evolution gradient. Environmental capacity. Growth and growth limits, k-r-strategies. Feed-back control. Resistance. Aim of study: ability of competent judgement and action within practical forest and nature conservation (conservation of beneficial insects, pest control, species conservation, significance of silvicultural treatments)
Prerequisites
Fundamental knowledge of Forest Biology and Forest Ecology
Study Mode
  1. 2st semester
  2. Combination of lectures and excursions
  3. 3 hrs per week, summer
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
1.) Combination of a written examination (40 %) and preparation of a collection (60 %), Pass with 75 %. 2.) Oral examination, grade
Repetition
Each year, in summer semester.
Hints and announcements
Exkursionen nach bes. Ankündigung

Up Home

Forest Pathology

Lecturers
Prof. Dr. Aloysius Hüttermann, Dr. Alfred Wulf
Contents and Objectives
The lectures are divided into two parts: in the first part, the students are introduced to the etiology (morphology of the disease, structure of the pathogenic factor) of the main forest pathogens: diseases of seeds, seedlings, nursery plants; as well as diseases of leaves, stems and roots of mature trees. In this section, both abiotic and biotic factors are covered. In the second part. examples of the physiology and mechanisms of the host-pathogen interaction between trees and fungi are introduced. Because of their economic importance, the main focus is on the root rot fungi Armillaria and Heterobasidion annosum.
Prerequisites
Fundamental knowledge of Forest Botany (lectures and practicals)
Study Mode
  1. 2nd semester
  2. Lectures
  3. 1 hr. per week, summer
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral examination, Pass/Fail (only for ECTS students)
Date and Location
Do 10.15 - 12.00, FO2
Repetition
Each year, in summer semester.
Hints and announcements
None

Up Home

Practicals in Forest Plant Determination

Lecturers
Prof. Dr. Franz Gruber, Dr. Rosemarie Heyser
Contents and Objectives
Morphological and systematic features of flowering forest plants, basic ecological features, determination of indicating herbaceous plants, grasses, ferns and mosses, determination of woody plants under summer onditions. The objective is to acquire reliable knowledge of important plant species and their morphological differences
Prerequisites
None; Lectures on ``Morphology of Non-Woody Forest Plants'' and ``Systematics of Woody Plants'' recommended
Study Mode
  1. 2nd semester
  2. Practicals
  3. 1 hr per week, summer
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral examination (Formenschein 2); Pass/Fail Herbarium of non-woody (50 species) and woody plants (50 species)
Date and Location
Fr 8.00 - 10.00 FSR 2.4 A, Fr 10.00 - 12.00 FSR 2.4 B, Fr 12.00 - 14.00 FSR 2.4 C, Fr 14.00 - 16.00 FSR 2.4 D (14-täglich nach Zeitplan)
Repetition
Each year, in summer semester.
Hints and announcements
None

Up Home

Systematics of Woody Plants

Lecturers
Prof. Dr. Franz Gruber
Contents and Objectives
Main features and systematics of woody plants are explained, including gymnosperms, Ginkgoatae, Pinitae, Araucariaceae, Pinaceae, Abietoideae, Laricoideae, Pinoideae, Taxodiaceae, Cupressaceae, Taxidea, angiosperms, Magnoliidae, Magnoliaceae, Ranunculaceae, Berberidaceae, Hamamelididae, Fagaceae, Betulaceae, Ulmaceae, Juglandaceae, Dilleniidae, Salicaceae, Tiliaceae, Rosidae, Rosaceae, Papiloniaceae, Aceraceae, Oleaceae, Hippocastanaceae. The objective is to acquire basic knowledge of the variety and differences of important woody plant species.
Prerequisites
Lectures on Morphology
Study Mode
  1. 2nd semester
  2. Lectures
  3. 1 hr per week
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Written examination, Pass/Fail; Oral examination, Pass/Fail (only for ECTS students)
Date and Location
Montags 12 Uhr 15 - 13 Uhr (wöchentlich)
Repetition
Each year, in summer semester.
Hints and announcements
None

Up Home

Tree Physiology

Lecturers
Prof. Dr. Andrea Polle
Contents and Objectives
The lectures address the following topics: trees as sources of wood, energy, sustainable products. Aims in tree physiology: regulation of internal processes, interaction with the environment, life cycle, germination and growth, physiology, risks of survival, dormancy, fundamental principles of metabolism (anabolism, catabolism), energetics and biocatalysis, enzyme function, energy gain, respiration and photosynthesis, carbon balance.
Prerequisites
Fundamental knowledge of Forest Botany, e.g., lectures on Forest Botany
Study Mode
  1. 2nd semester
  2. Lectures
  3. 2 hrs per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination, pass/fail (only for ECTS students)
Date and Location
Mi 8 Uhr 15 - 10 Uhr
Repetition
Each year, in summer semester.

Up Home

Bioclimatology II

Lecturers
Prof. Dr. Gode Gravenhorst
Contents and Objectives
The 2 consecutive courses introduce physical and chemical interactions between the atmosphere and forests. They cover the exchange of energy and matter on a global, regional and phytoelement scale and its influence on the atmosphere and on terrestrial ecosystems. Course II (in summer) concentrates on explaining the atmospheric circulation and air motion, long range transport of air constituents, atmospheric chemistry, greenhouse gases, carbon budgets and global change.
Prerequisites
Education in natural sciences
Study Mode
  1. 1st and 2nd semester for forestry students, open for others
  2. Lectures
  3. 2 hour per week, summer
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Optional examination, pass/fail (for ECTS studens)
Date and Location
Do 14.15 - 16.00 F02
Repetition
Each year, in summer semester.

Up Home

Jagdrecht

Lecturers
Dr. Dietrich Meyer-Ravenstein
Prerequisites
None
Study Mode
  1. 1st semester
  2. V
  3. 1 hr per week
  4. compulsory
Credits
1.5 (Level: bachelor)
Date and Location
Mo 16.15 - 18.00 F03 (14täglich)
Repetition
Each year, in winter semester.

Up Home

Forest Zoology

Lecturers
Prof. Dr. Jörg Lunderstädt, Dr. Kai Füldner
Contents and Objectives
Systematics of the animal kingdom as an evolution mirror. Biological evolution. Animal classes significant for forestry (Protozoa, Parenchymia, Annelida, Arthropoda, Vertebrata). Within these animal classes, comparison of living space, size, propagation, action, stabilization, structure, nutrient (uptake, digestion), respiration, impulse (reception, conduction, response). Ethology (inherent and acquired behavior). Development physiology. General metabolic physiology. Comparative physiology with selected examples.
Prerequisites
None
Study Mode
  1. 1st semester
  2. Lectures
  3. 2 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination, grade
Date and Location
Di 8.15 - 10.00 F03
Repetition
Each year, in winter semester.
Hints and announcements
None

Up Home

Practicals in Woody Plant Morphology

Lecturers
Prof. Dr. Franz Gruber
Contents and Objectives
Making a herbarium, bud and shoot morphology, determination of woody plants under winter conditions by using a bud key, branching and growth forms, seed and fruit types, growth ring types and basic wood structure, periderm and bark morphology. The objective is to acquire knowledge on morphological features of trees and shrubs and to be able to reliably identify national woody plants.
Prerequisites
None; Lectures on Morphology of Woody Plants are recommended
Study Mode
  1. 1st semester
  2. Practicals
  3. 1 hr per week, winter
  4. compulsory
Credits
1.5 (Level: bachelor)
Assessment
Oral examination (Formenschein 1), Pass/Fail; Herbarium of woody plants under winter conditions (50 species)
Date and Location
Fr 8.00 - 10.00 FSR2.4 A, Fr 10.00 - 12.00 FSR2.4 B, Fr 12.00 - 14.00 FSR2.4 C, Fr 14.00 - 16.00 FSR2.4 D (jeweils 14täglich, nach Zeitplan)
Repetition
Each year, in winter semester.

Up Home

Forest Botany

Lecturers
Prof. Dr. Andrea Polle, Prof. Dr. Aloysius Hüttermann
Contents and Objectives
Cells, organelles, macromolecules and storage compounds (protein, carbohydrate, lipids), seeds and germination, anatomy and function of roots, stems and leaves, photosynthesis and carbohydrate production, transport tissues and basic principles of nutrient uptake, water and photosynthetate transport, cambial activity and differentiation of xylem, phloem, pith, ray parenchyma, bark, structure and function of bark, epidermis, lenticells, stomata, differences between gymnosperm and angiosperm wood, mycorrhizae. The objective is that students acquire basic knowledge of the construction and functional principles of tree species.
Prerequisites
None
Study Mode
  1. 1st semester
  2. Lectures
  3. 2 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Oral examination, pass/fail (only for ECTS students)
Date and Location
Mi 8.15 - 10.00 F02
Repetition
Each year, in winter semester.
Hints and announcements
None

Up Home

Basic Mathematics for Forest Science and Forest Ecology

Lecturers
Prof. Dr. Dr.h.c. Branislav Sloboda
Contents and Objectives
Introduction to the mathematical background of quantitative methods in forest sciences and forest ecology: elementary linear algebra, matrix algebra for forestry applications; elementary calculus with one and several variables; least squares method; models of stem form and volume growth; error calculation; elementary probability calculus; descriptive statistics and basic parameter estimation and testing of hypotheses.
Prerequisites
Sound knowledge of high school mathematics
Study Mode
  1. 1st semester
  2. Lectures and practicals
  3. 3 + 1 hr per week, winter semester
  4. compulsory
Credits
6 (Level: bachelor)
Assessment
Written examination
Date and Location
Mo 10.15 - 12.00 F02, Mo 14.15 - 16.00 F02
Repetition
Each year, in winter semester.

Up Home

Bioclimatology I

Lecturers
Prof. Dr. Gode Gravenhorst
Contents and Objectives
The 2 consecutive courses introduce physical and chemical interactions between the atmosphere and forests. They cover the exchange of energy and matter on a global, regional and phytoelement scale and its influence on the atmosphere and on terrestrial ecosystems. Course I (in winter) concentrates on the discussion of basic atmospheric properties, energy and matter fluxes between the atmosphere and the Earth's surfaces, maritime, continental and local climates and their influence on the growth of forests.
Prerequisites
Education in natural sciences
Study Mode
  1. 1st and 2nd semester for forestry students, open for others
  2. Lectures
  3. 2 hour per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Optional examination, pass/fail (for ECTS studens)
Date and Location
Mi 11.15 - 13.00 F02
Repetition
Each year, in winter semester.

Up Home

Practicals in Forest Botany

Lecturers
Prof. Dr. Andrea Polle, Prof. Dr. Aloysius Hüttermann, Dr. Rosemarie Heyser, Dr. Eberhard Fritz
Contents and Objectives
The practicals accompany the lectures on Forest Botany. Examples are used to illustrate the contents of lectures by means of microscopic, histochemical and simple physiological techniques. The objective is that students deepen their knowledge of Forest Botany and to provide the possibility for individual discussions with their lecturers. The students learn to describe their results objectively and to interpret observations.
Prerequisites
Fundamental knowledge of Forest Botany, e.g., lectures on Forest Botany
Study Mode
  1. 1st semester
  2. Practicals
  3. 2 hrs per week, winter
  4. compulsory
Credits
3 (Level: bachelor)
Assessment
Brief term papers, Pass/Fail
Date and Location
Do 8.00 - 10.00 FSR2.4 A, Do 10.00 - 12.00 FSR2.4 B, Do 12.00 - 14.00 FSR2.4 C, Do 14.00 - 16.00 FSR2.4 D
Repetition
Each year, in winter semester.

Up Home

Basic Physics for Foresters

Lecturers
Prof. Dr. Gode Gravenhorst, Dipl.-Phys. Heinrich Kreilein
Contents and Objectives
Die ganze Welt gehorcht physikalischen Gesetzen. Auch der Wald bildet hier keine Ausnahme. Deshalb soll dieser Kurs Studierende der Forstwissenschaften mit den grundlegenden Begriffen der Physik, wie Masse, Energie, Impuls oder Feld, vertraut machen und zeigen, wie diese zur Beschreibung von Waldökosystemen genutzt werden können. Darüber hinaus soll ein Einblick in die Anwendung physikalischer Methoden bei der Messung wichtiger physikalischr Größen gegenben werden, die auch in forstwissenschaftlichen Studien immer wieder nötig sind.
Prerequisites
none
Study Mode
  1. 1st semester
  2. Lectures
  3. 3 hrs per week, winter
  4. compulsory
Credits
4.5 (Level: bachelor)
Assessment
Written examination
Date and Location
Di 14.15 - 16.00 F03, Mi 10.15 - 11.00 F02
Repetition
Each year, in winter semester.