Responsible: Georgios Giannakakis
| SCHOOL | School of Engineering | ||
| ACADEMIC UNIT | Department of Electronic Engineering | ||
| LEVEL OF STUDIES | Undergraduate | ||
| COURSE CODE | 0806.4.003.0 | SEMESTER | 2nd |
| COURSE TITLE | Digital Signal and Image Processing | ||
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INDEPENDENT TEACHING ACTIVITIES if credits are awarded for separate components of the course |
WEEKLY TEACHING HOURS |
CREDITS |
| Lectures | 3 | 5 |
| Total | 3 | 5 |
| COURSE TYPE general background, special background, specialised general knowledge, skills development |
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| PREREQUISITE COURSES | Signals and Systems |
| LANGUAGE OF INSTRUCTION and EXAMINATIONS | English |
| OFFERED TO ERASMUS STUDENTS | Yes (in English) — Winter Semester |
| COURSE WEBSITE (URL) |
The course aims to
Search for, analysis and synthesis of data and information, with the use of the necessary technologies
Decision-making
Autonomous work
Promotion of free, creative and inductive thinking
Discrete-time signals and the sampling theorem, fundamental principles of digital systems, linear convolution and linear difference equations. The Z-transform. Definition, properties. The inverse Z-transform. The discrete Fourier transform. The fast Fourier transform and FFT algorithms. Implementation of digital filters. Basic filter types. Difference equations and digital filtering. Difference equations and the transfer function. Pole-zero diagram and stability. Frequency response of a digital filter.
Introduction to the theory of digital filters. Applications of discrete-time signals and systems. Analysis and design of digital filters. Digital filter structures, IIR filter design, FIR filter design.
Introduction to Digital Image Processing and applications. Basic concepts: elements of visual perception, light and the electromagnetic spectrum, image acquisition, sampling and quantisation, mathematical tools. Intensity transformations. Histogram processing. Filtering in the spatial domain, spatial smoothing and sharpening filters. Filtering in the frequency domain: sampling and the Fourier transform of sampled functions, the 2-D discrete Fourier transform and its properties, filtering in the frequency domain, smoothing and sharpening filters in the frequency domain. Image restoration: noise models, restoration in the presence of noise only, estimation of the degradation function, inverse filtering, Wiener filtering. Image compression: basic concepts and compression methods (lossy and lossless).
Use of computational packages for the design of filters.
| DELIVERY Face-to-face, Distance learning, etc. |
Written exams and project | ||||
| USE OF INFORMATION AND COMMUNICATIONS TECHNOLOGY Use of ICT in teaching, laboratory education, communication with students |
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| TEACHING METHODS The manner and methods of teaching are described in detail. |
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| STUDENT PERFORMANCE EVALUATION Description of the evaluation procedure |
Greek or translated textbooks:
Foreign-language textbooks: