Course detail

Electromagnetic Field Modeling

FEKT-MMEMAcad. year: 2016/2017

Not applicable.

Language of instruction

Czech

Number of ECTS credits

5

Mode of study

Not applicable.

Guarantor

Ing. Tibor Bachorec, Ph.D.

Department

Department of Theoretical and Experimental Electrical Engineering (UTEE)

Learning outcomes of the course unit

An overview will be provided of the principles characterizing the methods for numerical modelling of electromagnetic fields. On this basis, the students will be able to:
- explain the numerical modelling methods
- perform a numerical analysis of simpler problems related to the electrostatic field, the steady-state electric field in conductive materials, the stationary and quasistatic electromagnetic fields.
- set up a numerical model for combined coupled problems (electromechanical, electrothermal).

Prerequisites

Students wishing to enroll in the course should be able to explain the basic notions and physical principles of electromagnetism, and they ought to have a basic understanding of the mathematical notation of partial differential equations. In the course-based discussions, the participants are expected to assess the consequences of electromagnetic principles and/or effects.

Co-requisites

Not applicable.

Planned learning activities and teaching methods

The teaching methods include lectures and computer laboratories. Cource is taking advantage of e-learning system.
Student have to do compulsory ten projects/assignment in computer laboratories during the cource.

Assesment methods and criteria linked to learning outcomes

Not applicable.

Course curriculum

Not applicable.

Work placements

Not applicable.

Aims

Course goals: to familiarize students with basic theoretical principles and basic numerical methods used in numerical modeling of electromagnetic fields; to acquaint students with the technical applications of partial differential equations; teach students to formulate, provide and evaluate basic electromagnetic and thermal simulations using ANSYS Maxwell and ANSYS Workbench.

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

The controlled instruction and methods of its realization are stipulated within the yearly directive issued by the guarantor of the subject.

Recommended optional programme components

Not applicable.

Prerequisites and corequisites

Not applicable.

Basic literature

Dědek L., Dědková, J.: Elektromagnetismus. Skripta, VUTIUM, Brno 2000 (CS)
Haňka, L.: Teorie elektromagnetického pole, Praha, SNTL, 1982. (CS)
Dědková, J., Kříž T.: Modelování elektromagnetických polí. Skripta, VUTIUM, Brno 2012. (CS)

Recommended reading

Not applicable.

Classification of course in study plans

  • Programme EEKR-M1 Master's

    branch M1-KAM , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M Master's

    branch M-EVM , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M1 Master's

    branch M1-EST , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M Master's

    branch M-EST , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M1 Master's

    branch M1-MEL , 1. year of study, summer semester, theoretical subject
    branch M1-SVE , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M Master's

    branch M-EEN , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-M1 Master's

    branch M1-EEN , 1. year of study, summer semester, theoretical subject

  • Programme EEKR-CZV lifelong learning

    branch ET-CZV , 1. year of study, summer semester, theoretical subject

Type of course unit

 

Lecture

26 hours, compulsory

Teacher / Lecturer

Ing. Tibor Bachorec, Ph.D.

Syllabus

Basic information about the ability and examples of application of the finite element method (FEM).
Elements, shape and approximation functions, examples of approximation.
Principle of the finite element mesh generators and their handling.
Discretization of 1D and 2D linear Poisson equation.
Discretization of 2D non-linear Poisson equation.
Basic equations of the electromagnetic field and different potentials.
Reduced, differential and general scalar potential method for the magnetic field.
Time dependent field solution by FEM.
Principles and reason for the introduction of the edge elements.
Solution of Maxwell equations in the frequency domain. Examples: waveguides, antennas.
Direct solution of the Maxwell equations by the FDTD method

Exercise in computer lab

26 hours, compulsory

Teacher / Lecturer

Ing. Tibor Bachorec, Ph.D.
Ing. Tomáš Kříž, Ph.D.

Syllabus

Program ANSYS - introduction.
Electric field modelling by the ANSYS program
2D magnetic circuit modelling by the ANSYS program
3D transformer magnetic field model by ANSYS.
Waveguide field models by ANSYS.
Model of shielding by ANSYS.
Application of the FEM system in the MATLAB environment.
Field calculation by the FEM system in the MATLAB.
Electric field in the switching station by the charge simulation method.
Wave diffraction on a cylinder by a FDTD program.