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## Digital Signal Processing (Ι)

### Digital Signal Processing (Ι)

• HITS: 5405
•

 Course Name Digital Signal Processing (Ι) Course Description Techniques of Digital Signal Processing (DSP) have boomed in recent decades, and have been widely applied in our daily life and military. The course intends to introduce fundamental concepts and techniques of DSP, which include discrete-time signals and systems, discrete-time Fourier Transform, sampling, z-transform, digital filters, Fast Fourier Transform, and so on.

 Teacher Kuan-hung Chang Class Name Graduate Program of Electro-acoustics (1st year) Semester 2 Course Property Elective Language of Instruction Chinese Credit 3

 Preparatory courses Course Code Course Name Important ideals, principles, and skills linked to course MATH200 Linear Algebra Fundamental concepts and matrix operation of linear algebra STAT401 Probability Theory Probability model of digital signal and analysis COME201 Signal and System Concepts and characteristics of signals and system in time domain and frequency domain

 Correlation of course objectives and basic/core learning outcomes Theme of learning levels (choose) ：1. Knowledge  2. Comprehension  3. Application  4.Analysis  5. Synthesis 6. Evaluation Course objectives and basic/core learning outcomes Correlation 1. Understand and describe the characteristics of discrete-time signals and systems in both time and frequency domains. 1 3 2. Understand and utilize Fourier transform to transform between time and frequency domains. 1 3 4 3. Distinguish between time domain and frequency domain for both discrete-time signals and systems. 1 3 4. Understand and describe the sampling theory for transforming analog signals to discrete-time signals. 1 3 4 5. Understand and describe the general mathematical model and the structures of discrete-time systems as well as be able to distinguish their classification. 4 6. Understand and explain how to proceed with down and up samplings, and the effects generated in both time and frequency domains. 3 4 7. Understand z-transform and utilize z-transform to proceed with analysis of discrete-time systems. 1 3 4