Subject
Signal processing
| 1. | Course Title |
Signal processing Signal processing |
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| 2. | Code | F23L3S047 | ||||||||||||
| 3. | Study Programme | Computer engineering | ||||||||||||
| 4. | Organizer of the study programme (unit, institute, department or division) | Faculty of Computer Science and Engineering | ||||||||||||
| 5. | Degree level (first, second, third cycle) | First Cycle | ||||||||||||
| 6. | Academic year / semester | 6 / Summer | ||||||||||||
| 7. | Number of ECTS credits | 6 | ||||||||||||
| 8. | Teacher | Lasko Basnarkov | ||||||||||||
| 9. | Prerequisites for enrolling in the course | Mathematics 1 or Calculus 1 | ||||||||||||
| 10. | Objectives of the course programme (competences) | Knowledge of the fundamentals and techniques of digital signal processing is important for any engineer working on applications that involve signal processing. The course introduces students to the theoretical foundations of digital signal processing, including quantization, the Fourier transform, and the Z-transform. Students will also gain knowledge of basic tools such as digital IIR and FIR filters. The course will also cover the fundamentals of control theory. Through numerous examples and exercises, students will learn to practically use ready-made signal processing tools. | ||||||||||||
| 11. | Course content | Lectures: 1. Introduction to Digital Signal Processing and the necessary mathematical skills 2. Basic signals in discrete time and their operations 3. Discrete Fourier Transform and Discrete-Time Fourier Transform 4. Relations between the Fourier transforms and their properties 5. Fast Fourier Transform 6. Linear Time-Invariant Systems 7. z – transformation and inverse z – transformation 8. Digital Filters. Filter Design 9. Sampling and Interpolation 10. Processing of stochastic signals and quantization 11. Two-Dimensional Fourier Analysis 12. Fundamentals of Management Theory Practical Classes: 1. Review of the mathematical tools necessary for digital signal processing 2. Solving problems with basic types of signals in discrete time 3. Solving Problems with the Discrete Fourier Transform 4. Solving problems where the properties of Fourier transforms are applied 5. Solving problems with practical computation of the discrete Fourier transform 6. Solving problems with linear time-invariant systems 7. Solving problems with the z-transform and the inverse z-transform 8. Solving Problems by Designing Filters 9. Solving Problems with Signal Sampling and Interpolation 10. Solving Problems with Stochastic Signals and Signal Quantization 11. Solving simple tasks with two-dimensional Fourier analysis 12. Solving simple examples with control theory |
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| 12. | Learning methods | Lectures using presentations, interactive lectures, exercises (using equipment and software packages), teamwork, case studies, guest lectures, independent preparation and defense of a project assignment and a seminar paper. | ||||||||||||
| 13. | Total available time | 6 ECTS x 30 hours = 180 hours | ||||||||||||
| 14. | Distribution of available time | 30 + 45 + 15 + 15 + 75 = 180 hours | ||||||||||||
| 15. | Forms of teaching activities |
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| 16. | Other forms of activities |
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| 17. | Assessment method |
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| 18. | Grading criteria (points / grade) |
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| 19. | Requirement for obtaining a signature and taking the final exam | Activities 15.2 and 16.1 have been completed. | ||||||||||||
| 20. | Language of instruction | Macedonian and English | ||||||||||||
| 21. | Method for monitoring the quality of teaching | internal evaluation and survey mechanism | ||||||||||||
| 22. | Literature |
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