Lecturer(s)


Henyš Petr, doc. Ing. Ph.D.

Čapek Lukáš, doc. Ing. Ph.D.

Course content

 Mathematical background of continuum mechanics  vector, matrices  Mathematical background of continuum mechanics  tensor  Definition of strain tensor  deformation gradient, strain tensor of small deformation, Green and Almanasi stain tensor, invariants  Definition of stress tensor  conjugated pairs  Equation of continuity, Cauchy equation of equilibrium  Elastic behaviour of materials  constitutive equations  Viscoelastic behaviour  constitutive equations

Learning activities and teaching methods

Monological explanation (lecture, presentation,briefing), Dialogue metods(conversation,discussion,brainstorming), Selfstudy (text study, reading, problematic tasks, practical tasks, experiments, research, written assignments), Independent creative and artistic activities

Learning outcomes

The scope of this subject offers to a student not only theoretical background of continuum mechanics, but also practical applications
The student will acquire detailed knowledge of the subject in the area according to the approval of the Branch Board

Prerequisites

unspecified

Assessment methods and criteria

Oral exam
oral examination before a committee appointed by the Dean. Written work in the recommended range of 20 pages.

Recommended literature


Brdička M.,Samek L., Sopko B. Mechanika kontinua. Academia, 2000. ISBN 8020007725.

HOLZAPFEL G. Nonlinear solid mechanics: A continuum approach for engineering. Wiley, 2001. ISBN 9780471823193.

Stříž B. Mechanika textilií, I část  Základy mechaniky kontinua. Liberec, 2001.
