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Course, academic year 2024/2025
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Selected Chapters on Finite Element Method - NNUM067
Title: Vybrané kapitoly z metody konečných prvků
Guaranteed by: Department of Numerical Mathematics (32-KNM)
Faculty: Faculty of Mathematics and Physics
Actual: from 2018
Semester: winter
E-Credits: 3
Hours per week, examination: winter s.:2/0, Ex [HT]
Capacity: unlimited
Min. number of students: unlimited
4EU+: no
Virtual mobility / capacity: no
State of the course: cancelled
Language: Czech
Teaching methods: full-time
Guarantor: prof. Mgr. Petr Knobloch, Dr., DSc.
Classification: Mathematics > Numerical Analysis
Interchangeability : NMNV436
Is incompatible with: NMNV436
Is interchangeable with: NMNV436
Annotation -
The lectures will be devoted to topics for which no time remains in the basic course on the finite element method and whose selection can be adopted to interests of the students. Possible topics include approximation of the boundary, isoparametric finite elements, adaptive methods, solution of incompressible problems, multigrid method, implementation of discrete problems.
Last update: T_KNM (18.05.2008)
Aim of the course -

The course gives students a knowledge of advanced techniques of the finite element method which are not treated in the basic course of the finite element method.

Last update: T_KNM (18.05.2008)
Literature - Czech

Brenner, S., Scott, R.: The mathematical theory of finite element methods, 1994

Ciarlet, P.G.: The finite element method for elliptic problems, l978

Thomée, V.: Galerkin finite element methods for parabolic problems, 1997

Verfürth, R.: A review of a posteriori error estimation and adaptive mesh-refinement techniques, 1996

Last update: T_KNM (18.05.2008)
Teaching methods -

Lectures in a lecture hall.

Last update: T_KNM (18.05.2008)
Requirements to the exam -

Examination according to the syllabus.

Last update: T_KNM (18.05.2008)
Syllabus -

The lectures will be devoted to topics for which no time remains in the basic course on the finite element method and whose selection can be adopted to interests of the students. Possible topics include approximation of the boundary, isoparametric finite elements, adaptive methods, solution of incompressible problems, multigrid method, implementation of discrete problems.

Last update: Knobloch František, PhDr., CSc. (10.02.2007)
Entry requirements -

Students are expected to have attended a basic course of the finite element method.

Last update: T_KNM (18.05.2008)
 
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