228-0910/03 – Finite element method (MKP)

Gurantor departmentDepartment of Structural MechanicsCredits10
Subject guarantorprof. Ing. Jiří Brožovský, Ph.D.Subject version guarantorprof. Ing. Jiří Brožovský, Ph.D.
Study levelpostgraduateRequirementChoice-compulsory
YearSemesterwinter + summer
Study languageEnglish
Year of introduction2009/2010Year of cancellation2020/2021
Intended for the facultiesFBI, FASTIntended for study typesDoctoral
Instruction secured by
LoginNameTuitorTeacher giving lectures
BRO12 prof. Ing. Jiří Brožovský, Ph.D.
JAN17 doc. Ing. Petr Janas, CSc.
Extent of instruction for forms of study
Form of studyWay of compl.Extent
Full-time Examination 2+0
Part-time Examination 16+0

Subject aims expressed by acquired skills and competences

Understand finite element method principles. Be able to derive element stiffness matrices. Be able to apply the finite element algorithm in structural analysis cases.

Teaching methods

Lectures
Individual consultations

Summary

Overall knowledge about the finite element method (principles, main algorithms) with extension to application in civil engineering (types of problems, boundary conditions, limitations of the method).

Compulsory literature:

Zienkiewicz, O. C.: The Finite Element Method in Engineering Science, MCGraw Hill, London, 1971 (or newer edition)

Recommended literature:

1 Servít, R., Drahoňovský, Z., Šejnoha, J., Kufner, V.: Teorie pružnosti a plasticity II, SNTL, Praha, 1984 2 Teplý, B., Šmiřák, S.: Pružnost a plasticita II, VUT v Brně, 1992

Additional study materials

Way of continuous check of knowledge in the course of semester

E-learning

Other requirements

Preparation of an individual project.

Prerequisities

Subject has no prerequisities.

Co-requisities

Subject has no co-requisities.

Subject syllabus:

1. Main principles of theory of elasticity. 2. Energetical principles. 3. Main algorithm of the method. 5. Finite elements for plane problems. 6. Finite elements for slabs. 7. Finite elements for frames. 8. Finite elements for volumes. 9. Non-linear problems. 10. Trermal problems.

Conditions for subject completion

Full-time form (validity from: 2013/2014 Winter semester, validity until: 2020/2021 Summer semester)
Task nameType of taskMax. number of points
(act. for subtasks)		Min. number of pointsMax. počet pokusů
Examination Examination   3
Mandatory attendence participation:

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Conditions for subject completion and attendance at the exercises within ISP:

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Occurrence in study plans

Academic yearProgrammeBranch/spec.Spec.ZaměřeníFormStudy language Tut. centreYearWSType of duty
2020/2021 (P3655) Civil Engineering (3607V025) Theory of Construction K English Ostrava Choice-compulsory study plan
2020/2021 (P3655) Civil Engineering (3607V025) Theory of Construction P English Ostrava Choice-compulsory study plan
2019/2020 (P3655) Civil Engineering (3607V025) Theory of Construction K English Ostrava Choice-compulsory study plan
2019/2020 (P3655) Civil Engineering (3607V025) Theory of Construction P English Ostrava Choice-compulsory study plan
2018/2019 (P3655) Civil Engineering (3607V025) Theory of Construction K English Ostrava Choice-compulsory study plan
2018/2019 (P3655) Civil Engineering (3607V025) Theory of Construction P English Ostrava Choice-compulsory study plan
2017/2018 (P3655) Civil Engineering (3607V025) Theory of Construction K English Ostrava Choice-compulsory study plan
2017/2018 (P3655) Civil Engineering (3607V025) Theory of Construction P English Ostrava Choice-compulsory study plan

Occurrence in special blocks

Block nameAcademic yearForm of studyStudy language YearWSType of blockBlock owner

Assessment of instruction

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