## F2423 Computing practice 2

Faculty of Science
Spring 2015
Extent and Intensity
0/3. 3 credit(s). Type of Completion: graded credit.
Teacher(s)
Mgr. Ing. arch. Petr Kurfürst, 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. Ing. arch. Petr Kurfürst, Ph.D.
Supplier department: Department of Theoretical Physics and Astrophysics - Physics Section - Faculty of Science
Timetable of Seminar Groups
F2423/01: Wed 17:00–19:50 F3,03015
F2423/02: Tue 17:00–19:50 F3,03015
Prerequisites
The mastering of mathematics on the level of the course Computing practice 1.
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
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 threedimensional 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
• ARFKEN, George B. and Hans-Jurgen WEBER. Mathematical methods for physicists. 6th ed. Amsterdam: Elsevier, 2005. xii, 1182. ISBN 0120598760. info
• KVASNICA, Jozef. Matematický aparát fyziky. Vyd. 1. Praha: Academia, 1989. 383 s. ISBN 8020000887. info
Teaching methods
Seminar based on the solution of the typical problems.
Assessment methods
Based on 'Studijní a zkušební řád Masarykovy univerzity', chapter 9, section 2 the attendance on schooling is required. The absence can be compensated by additional homework. Correct solution of each additional homework can be achieved in two attempts. Deadline for additional homeworks is 3.7.2015. Students harvest points for lecture activity. Each lecture activity is evaluated with one point for correct and complete solution of any of pre-assigned example. Subject matter is divided into three particular tests, which are written during the semester. For each test the student can obtain a maximum of 10 points. Student write fourth test from whole semester, if achieve less then 15 points. Time limit for each test is 60 minutes. Students of combined form also write three particular tests. Final grade will be determinated from unweighted mean of all tests supplemented by points obtained for activity.
Language of instruction
Czech
Further comments (probably available only in Czech)
Study Materials
The course is taught annually.
Teacher's information
http://physics.muni.cz/~petrk/
The course is also listed under the following terms Spring 2011 - only for the accreditation, Spring 2011, Spring 2012, spring 2012 - acreditation, Spring 2013, Spring 2014, Spring 2016, Spring 2017, spring 2018, Spring 2019, Spring 2020.
• Enrolment Statistics (Spring 2015, recent)