Comments on Courses and Lectures:

Course	Type	Day	Time	Room	Beginning	Instructor	CPs	Co.No.
Continuum Mechanics I	L3	Wed	9.50-11.30	S103/112	04/17	Tsakmakis	6,0	06.112.1
		Fri	9.50-11.30 (14tägl.)	S103/226
Continuum Mechanics I	E1	Fri	9.50-11.30 (14tägl.)	S103/226	04/26	Tsakmakis/ Grammenoudis		06.112.2

Syllabus:

* Constitutive theory - General constitutive equation - Material objectivity - Material isotropy * Entropy principle - Clausius-Duhem inequality - Analysis of the Clausius-Duhem inequality

Prerequisites (necessary knowledge):

Students of mechanics, physics, mathematics, engineering sciences after the first diploma (Vordiplom).

Relevant Literature:

1. J. Altenbach; H. Altenbach: Einführung in die Kontinuumsmechanik, Teubner, 1994 2. R. de Boer: Vektor- und Tensorrechnung für Ingenieure, Springer-Verlag, 1982 3. R.M. Bowen; C.-C. Wang: Introduction to Vectors and Tensors, Volume I and II, Plenum Press, 1976 4. P. Chadwick: Continuum Mechanics, George Allen & Unwin, 1976 5. M.E. Gurtin: An Introduction to Continuum Mechanics, Academic Press, 1981 6. P. Haupt: Mathematische Grundlagen der Kontinuumsmechanik, Vorlesungsmanuskript, GH-Kassel, Institut für Mechanik 7. E. Klingbeil: Tensorrechnung für Ingenieure, Wissenschaftsverlag, 1989 8. D.C. Leigh: Nonlinear Continuums Mechanics, McGraw-Hill, 1968 9. J.E. Marsden; Th.J.R. Hughes: Mathematical Foundations of Elasticity, Dover Publications, 1983 10. R.W. Ogden: Non-Linear Elastic Deformations, John Wiley & Sons, 1984 11. C.A. Truesdell: A First Course in Rational Continuum Mechanics, Vol. I, Academic Press, 1977 12. C.-C. Wang; C.A. Truesdell: Introduction to Rational Elasticity, Noordhoff, 1973

Course Cycle:

every summer semester

Course Language:

German