MS1SF - Special Functions
Course specification | ||||
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Course title | Special Functions | |||
Acronym | MS1SF | |||
Study programme | Electrical Engineering and Computing | |||
Module | Applied Mathematics | |||
Type of study | master academic studies | |||
Lecturer (for classes) | ||||
Lecturer/Associate (for practice) | ||||
Lecturer/Associate (for OTC) | ||||
ESPB | 6.0 | Status | elective | |
Condition | Knowledge of mathematical analysis, complex analysis, theory of functions, combinatorial analysis | |||
The goal | Introducing students to orthogonal polynomials and Bessel functions and their applications in electronics, electromagnetics, telecommunications and quantum mechanics. We will study the linear and nonlinear differential equations | |||
The outcome | Train students to recognize and resolve problems from electrical engineering in which they appear Special functions and the corresponding differential equations as a mathematical model | |||
Contents | ||||
Contents of lectures | Orthogonal polynomials, Bessel functions and polynomials, hypergeometric functions, Laplace differential equation, Special numbers, Application in the combinatorial analysis | |||
Contents of exercises | Solving various problems and equations using special functions. | |||
Literature | ||||
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Number of hours per week during the semester/trimester/year | ||||
Lectures | Exercises | OTC | Study and Research | Other classes |
3 | 1 | |||
Methods of teaching | . 15 hours teaching + 15 hours tutorials on blackboard with exercises + 7.5 hours consulting related to home works, exam at the end of the unit. Students should spend 42 hours in learning and solving exercises on their own; 1.5 hours per week during semester and additional 20 hours afterwards. | |||
Knowledge score (maximum points 100) | ||||
Pre obligations | Points | Final exam | Points | |
Activites during lectures | 0 | Test paper | 70 | |
Practical lessons | 0 | Oral examination | 0 | |
Projects | 0 | |||
Colloquia | 30 | |||
Seminars | 0 |