Tuesday, August 17, 2010

Syllabus of Digital Signal Processing Lab.

Subject Code TEN – 751
Note:- Minimum of 10 experiments should be performed out of the following using
DSP kit TMS 320 CXX.
1 To generate sinusoidal, square and triangular waveforms
2 To study response of audio (analog) input
3 To study response and stability of linear shift invariant
system with given unit sample response
4 To study addition and multiplication of sequences
5 To study matrix multiplication
6 To find discrete Fourier Transform of given sequence
7 To implement Geartzd Algorithm
8 To implement FFT decimation in time algorithm
9 To implement floating point arithmetic
10 To implement Tone generation
11 To implement LPC computation
12 To implement Coding schemes
Note:- The institute/college may add any three experiments according to
facility available.

Subject Code EEC-652
1. With the help of Fourier series, make a square wave from sine wave and cosine waves. Find out coefficient values.
2. Evaluate 4 point DFT of and IDFT of x(n) = 1, 0 ≤ n ≤ 3; 0 elsewhere.
3. Implement the FIR Filters for 2 KHz cutoff frequency and 2 KHz bandwidth for band pass filter.
4. Design FIR filter using Fourier series expansion method.
5. Implement IIR low pass filter for a 4 KHz cutoff frequency and compare it the FIR filter with the same type use chirp as input signal.
6. Verify Blackman and Hamming windowing techniques for square wave as an input which window will give good results.
7. Implement the filter functions.
8. Generate DTMF sequence 1234567890*# and observe its spectrogram.
9. Generate an Amplitude Modulation having side low frequencies 1200 Hz and 800 Hz. Observe and verify the theoretical FFT characteristics with the observed ones.

10. Generate Frequency Modulation having carrier frequencies 1 KHz and modulating frequency 200 Hz with the modulation index of 0.7. Observe and verify the theoretical FFTcharacteristics with the observed ones.

11. Generate an FSK wave form for transmitting the digital data of the given bit sequence. Predict and verify the FFT for the same one.

12. To study the circular convolution.

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