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Course detail
FSI-UIM-AAcad. year: 2023/2024
Students during lectures become familiar with the basic concepts and problems of strength analysis, which consist of basic mechanical properties of material, general theorems of linear elasticity, bar under simple loading - tension / compression, torsion, bending of beams and analytical solution of strength of materials on elementary types of bodies: thick-walled cylindrical body, rotating disks and cylindrical bodies, circular and annular plates, axisymmetric membrane shell. They also become familiar with the theoretical foundations of the finite element method, with the essence of numerical computational modelling and with fundamental practical knowledge, which are applied to typical problems of solid mechanics.
Language of instruction
Number of ECTS credits
Mode of study
Guarantor
Department
Offered to foreign students
Entry knowledge
Mathematics: linear algebra, matrix calculus, functions of one and more variables, differential and integral calculus, ordinary and partial differential equations. Basic knowledge of statics (especially equations of equilibrium and free body diagrams).
Rules for evaluation and completion of the course
The graded course-unit credit requirements:- active participation in seminars,- individual preparation and presentation of seminar assignments,- good results in the written test of basic knowledge.The teacher will specify the specific form of assessment in the first week of the semester.
Attendance on the seminars is mandatory. A continuous control of the presence of students is conducted, including the control of activity and basic knowledge. Unexcused absence is grounds for not granting the course-unit credit.
Aims
The objective of the course is to equip the students with methodology for determination of strain and stress in various model bodies and risk assessment of basic limit states. Students are also introduced to theoretical background of the finite element method and its practical application to various problems of continuum mechanics.
Student will be able to categorize common types of tasks of strength of materials and is able to choose an appropriate methodology of problem solution in the given circumstances via the corresponding analytical solution. They will also learn how to use the finite element method for solving continuum mechanics problems in complicated two- and three-dimensional regions.
Study aids
Prerequisites and corequisites
Basic literature
Recommended literature
Elearning
Classification of course in study plans
Lecture
Teacher / Lecturer
Syllabus
Computer-assisted exercise