339-0511/02 – Advanced Mechanics of Materials II (IPP)

Gurantor departmentDepartment of Mechanics of MaterialsCredits6
Subject guarantordoc. Ing. Leo Václavek, CSc.Subject version guarantordoc. Ing. Leo Václavek, CSc.
Study levelundergraduate or graduate
Study languageCzech
Year of introduction2005/2006Year of cancellation2014/2015
Intended for the facultiesFSIntended for study typesFollow-up Master
Instruction secured by
LoginNameTuitorTeacher giving lectures
SLA20 Dr. Ing. Ludmila Adámková
FRY72 doc. Ing. Karel Frydrýšek, Ph.D.
FUX50 prof. Ing. Jan Fuxa, CSc.
VAC10 doc. Ing. Leo Václavek, CSc.
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Part-time Credit and Examination 20+4

Subject aims expressed by acquired skills and competences

Educate students in basic procedures which are applied for a definition and solving of more exciting engineering technical problems in the sphere of mechanics of materials. Ensure understanding of teaching problems. To learn the students apply gained theoretical peaces of knowledge in praxis.

Teaching methods

Lectures
Tutorials

Summary

Combined loading of straight beams and bars. Spatial bending. Plane bending and tension-compression. Eccentric loading of a short column, core of a cross section. Bending and torsion. Torsion and tension (compression). Bending and buckling of the strut. Plane bending of curved rods. Statistically determinate and statistically indeterminate thin curved rods and cranked beams. Statically indeterminate frames. Axially (rotationally) symmetric problems. Axi-symmetric thin-walled pressure vessels – membrane theory. Thick cylinders (vessels). Compound cylinder vessels. Rotating disks. Bending of axi-symmetric thin plates. Three-dimensional state of stress. Stresses on the oblique plane. Principal normal stresses. Differential equations of equilibrium. Relations between displacement and strain components. Compatibility of strain conditions. Physical equations for isotropic, linearly elastic homogeneous solid (extended Hooke`s law). Free (simple) torsion of bars of uniform section with non-circular profiles. Stress function. Characteristics of the stress function. Shearing lines, elementary torque carried by the belt between two infinitesimally close shearing lines. General Stoke`s theorem, elementary Stoke`s theorem. Free torsion of open and hollow (closed) thin-walled cross-sections.

Compulsory literature:

Dowling, Mechanical Behavior of Materials, GERE, J.M.-TIMOSHENKO, S.P.: Mechanics of Materials, PSW Publishing Company, Boston, 1997.

Recommended literature:

[1] GERE, J.M.-TIMOSHENKO, S.P.: Mechanics of Materials, PSW Publishing Company, Boston, 1997.

Way of continuous check of knowledge in the course of semester

Test, example solutions

E-learning

no

Other requirements

Requirements to the students are solved in exercise

Prerequisities

Subject has no prerequisities.

Co-requisities

Subject has no co-requisities.

Subject syllabus:

Combined loading of straight beams and bars. Spatial bending. Plane bending and tension-compression. Eccentric loading of a short column, core of a cross section. Bending and torsion. Torsion and tension (compression). Bending and buckling of the strut. Plane bending of curved rods. Statistically determinate and statistically indeterminate thin curved rods and cranked beams. Statically indeterminate frames. Axially (rotationally) symmetric problems. Axi-symmetric thin-walled pressure vessels – membrane theory. Thick cylinders (vessels). Compound cylinder vessels. Rotating disks. Bending of axi-symmetric thin plates. Three-dimensional state of stress. Stresses on the oblique plane. Principal normal stresses. Differential equations of equilibrium. Relations between displacement and strain components. Compatibility of strain conditions. Physical equations for isotropic, linearly elastic homogeneous solid (extended Hooke`s law). Free (simple) torsion of bars of uniform section with non-circular profiles. Stress function. Characteristics of the stress function. Shearing lines, elementary torque carried by the belt between two infinitesimally close shearing lines. General Stoke`s theorem, elementary Stoke`s theorem. Free torsion of open and hollow (closed) thin-walled cross-sections.

Conditions for subject completion

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

Occurrence in study plans

Academic yearProgrammeField of studySpec.ZaměřeníFormStudy language Tut. centreYearWSType of duty
2012/2013 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology (20) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2012/2013 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology (10) Technological management K Czech Ostrava 1 Compulsory study plan
2011/2012 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology (20) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2011/2012 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology (10) Technological management K Czech Ostrava 1 Compulsory study plan
2010/2011 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology (10) Technological management K Czech Ostrava 1 Compulsory study plan
2010/2011 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2009/2010 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2008/2009 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2007/2008 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan
2006/2007 (N2301) Mechanical Engineering (2303T002) Mechanical Engineering Technology K Czech Ostrava 1 Compulsory study plan

Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner
Subject block without study plan - FS - K 2014/2015 Part-time Czech Optional FS - Faculty of Mechanical Engineering stu. block