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PřF:F2423 Computing practice 2 - Course Information

## F2423 Computing practice 2

**Faculty of Science**

spring 2012 - acreditation

The information about the term spring 2012 - acreditation is not made public

**Extent and Intensity**- 0/3. 3 credit(s). Type of Completion: graded credit.
**Teacher(s)**- Mgr. Marek Chrastina, Ph.D. (lecturer)
**Guaranteed by**- prof. RNDr. Michal Lenc, Ph.D.

Department of Theoretical Physics and Astrophysics - Physics Section - Faculty of Science

Contact Person: Mgr. Marek Chrastina, Ph.D.

Supplier department: Department of Theoretical Physics and Astrophysics - Physics Section - Faculty of Science **Prerequisites**- It is recommended to master basic operations of differential and integral calculus on the secondary school level.
**Course Enrolment Limitations**- The course is also offered to the students of the fields other than those the course is directly associated with.
**fields of study / plans the course is directly associated with**- Physics (programme PřF, B-FY)

**Course objectives**- Routine numerical skills necessary for bachelor course of general physics and basic biophysics.
**Syllabus**- 1. Double integral, methods of calculation (Fubini theorem, transformation of coordinates), physical and geometric applications (mass, centre of mass, moment of inertia of a surface).
- 2. Triple integral, methods of calculation (Fubini theorem, transformation of coordinates), physical and geometric applications (mass, centre of mass, moment of inertia of a body).
- 3. Surfaces in threedimansional euclidean space: parametrizations, cartesian equations.
- 4. Surface integral of the first type, physical characteristics of bodies (mass, center of mass, tensor of inertia).
- 5. Surface integral of the secnond type, physical applications (flow of a vector field).
- 6. Calculus of surface integrals.
- 7. Integral theorems.
- 8. Physical applications of integrals and integral theorems: Integral and differential form of Maxwell equations.
- 9. Applications of integral theorems in fluid mechanics.
- 10. Series of functions: Taylor series, physical applications (estimations).
- 11. Series of functions: Fourier series, applications (Fourier analysis of a signal).
- 12. Elements of tensor algebra.

**Literature**- KVASNICA, Jozef.
*Matematický aparát fyziky*. Vyd. 1. Praha: Academia, 1989. 383 s. ISBN 8020000887. info

- KVASNICA, Jozef.
**Teaching methods**- Seminar based on the solution of the typical problems.
**Assessment methods**- Final grade will be determinated from the sum of marks achieved from 3 particular written tests. 5 marks can be achieved in each particular test. Based on 'Studijní a zkušební řád Masarykovy univerzity', chapter 9, section 2 the attendance on schooling is required. The absence can be compensated by compensatory homework. Deadline for compensatory homework is 27.6.2011
**Language of instruction**- Czech
**Further comments (probably available only in Czech)**- The course is taught annually.

The course is taught: every week. **Teacher's information**- http://physics.muni.cz/~chm/

- Enrolment Statistics (spring 2012 - acreditation, recent)
- Permalink: https://is.muni.cz/course/sci/spring2012-acreditation/F2423