228-0903/04 – Structural Mechanics (SM)

Gurantor department	Department of Structural Mechanics	Credits	5
Subject guarantor	prof. Ing. Jiří Brožovský, Ph.D.	Subject version guarantor	doc. Ing. Petr Janas, CSc.
Study level	postgraduate
		Study language	Czech
Year of introduction	2013/2014	Year of cancellation	2018/2019
Intended for the faculties	FAST	Intended for study types	Doctoral

Instruction secured by
Login	Name	Tuitor	Teacher giving lectures
JAN17	doc. Ing. Petr Janas, CSc.
KRE13	prof. Ing. Martin Krejsa, Ph.D.

Extent of instruction for forms of study
Form of study	Way of compl.	Extent
Full-time	Examination	16+0
Part-time	Examination	16+0

Subject aims expressed by acquired skills and competences

Obtaining of further knowledge obtained during pregradual and gradual study. Obtaining of advanced knowledge in selected areas of structural mechanics.

Teaching methods

Lectures
Individual consultations

Summary

Obtaining of further knowledge in areas of structural mechanics, elasticity and plasticity, energetical principles, non-linearities. Use of the force method and the direct stiffness method for 2nd order theory.|

Compulsory literature:

J.L. Meriam, L.G.Kraige : Engineering mechanics-statics, Wiley and Sons, USA, 2003 Timoshenko S.,Young D.H.: Engineering mechanics-statics, Mc Graw-Hill, New York R.C. Hibbeler: Statics and mechanics of materials, Macmillan Publishing Company, USA, 1992

Recommended literature:

Timoshenko S.,Young D.H.: Engineering mechanics-statics, Mc Graw-Hill, New York R.C. Hibbeler: Statics and mechanics of materials, Macmillan Publishing Company, USA, 1992

Way of continuous check of knowledge in the course of semester

E-learning

Other requirements

No additional requirements.

Prerequisities

Subject has no prerequisities.

Co-requisities

Subject has no co-requisities.

Subject syllabus:

1. Recapitulation of basics of structural mechanics. 2. Force method. 3. Direct stiffness method. 4. Energetical principles and variational methods in structural mechanics. 5. Basics of non-linear mechanics. 6. Principle of virtual works, use of the principle for 2nd order theory problems. 7. Computation of finite deformations with use of principle of virtual works. 8. Force method for 2nd order theory problems. 9. Direct stiffness method for 2nd order theory problems. 10. Interaction of beam and elastic fundament.

Conditions for subject completion

Conditions for completion are defined only for particular subject version and form of study

Occurrence in study plans

Academic year	Programme	Branch/spec.	Spec.	Zaměření	Form	Study language	Tut. centre	Year	W	S	Type of duty

Occurrence in special blocks

Block name	Academic year	Form of study	Study language	Year	W	S	Type of block	Block owner

Assessment of instruction

Předmět neobsahuje žádné hodnocení.