Course detail

Maple in Technical Physics

FEKT-SMTFAcad. year: 2005/2006

Examples from different parts of Physics, resulting in sophisticated mathematical treatment, such as integral and differential equations solving, are dealt with. Mathematical treatment is performed by the Maple software, which is one of the most extensive programs for symbolic and numerical computation. The subject is a complement of Physics courses and others, in which the students encounter symbolic and numerical evaluations.

Language of instruction

Czech

Number of ECTS credits

2

Mode of study

Not applicable.

Learning outcomes of the course unit

The student gaines ability to perform involved symbolic and numerical evaluation, resulting from many natural laws and efforts to find solutions of various technical questions. It is an interactive use of the Maple.

Prerequisites

It is a course of the non-structured ending study program

Co-requisites

Not applicable.

Planned learning activities and teaching methods

Not applicable.

Assesment methods and criteria linked to learning outcomes

Not applicable.

Course curriculum

Not applicable.

Work placements

Not applicable.

Aims

To present basic symbolic evaluations in MAPLE and to give examples of such evaluations.

Specification of controlled education, way of implementation and compensation for absences

Not applicable.

Recommended optional programme components

Not applicable.

Prerequisites and corequisites

Not applicable.

Basic literature

Manuály MAPLE 6, napsané garantem.
M.L.Abell,J.P.Braselton:"Maple V by example". Academic Press London, (1999). ISBN 0-12-041-558-5.

Recommended reading

Not applicable.

Classification of course in study plans

  • Programme EI-B3 Bachelor's

    branch B3-KAM , 2. year of study, winter semester, optional interdisciplinary
    branch B3-KAM , 2. year of study, summer semester, optional interdisciplinary
    branch B3-EST , 2. year of study, summer semester, optional interdisciplinary
    branch B3-EST , 2. year of study, winter semester, optional interdisciplinary
    branch B3-SEE , 2. year of study, summer semester, optional interdisciplinary
    branch B3-SEE , 2. year of study, winter semester, optional interdisciplinary
    branch B3-EVM , 2. year of study, summer semester, optional interdisciplinary
    branch B3-EVM , 2. year of study, winter semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-KAM , 2. year of study, winter semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-KAM , 2. year of study, winter semester, optional interdisciplinary
    branch M5-KAM , 2. year of study, summer semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-KAM , 2. year of study, summer semester, optional interdisciplinary
    branch M5-EST , 2. year of study, summer semester, optional interdisciplinary
    branch M5-EST , 2. year of study, winter semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-EST , 2. year of study, summer semester, optional interdisciplinary
    branch M5-EST , 2. year of study, winter semester, optional interdisciplinary
    branch M5-SEE , 2. year of study, summer semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-SEE , 2. year of study, winter semester, optional interdisciplinary
    branch M5-SEE , 2. year of study, summer semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-SEE , 2. year of study, winter semester, optional interdisciplinary
    branch M5-EVM , 2. year of study, winter semester, optional interdisciplinary
    branch M5-EVM , 2. year of study, summer semester, optional interdisciplinary

  • Programme EI-M5 Master's

    branch M5-EVM , 2. year of study, summer semester, optional interdisciplinary
    branch M5-EVM , 2. year of study, winter semester, optional interdisciplinary

Type of course unit

 

Exercise in computer lab

26 hours, optionally

Teacher / Lecturer

Syllabus

Complete and incomplete figures. Help.
Maple functions. Complex numbers.
Sequences, sets, lists, arrays.
Algebraic and transcendental equations. Symbolic and numerical solutions.
Elements of programming. Expressions if, then, else, elif. Loops.
Procedures.
Graphics 1.
Graphics 2.
Calculus. Series, derivatives, integrals.
Differential equations.
The Maple editor. Reports.
Applications in Mechanics.
Applications in Optics.