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16. HAMMING WINDOW

HAMMING WINDOW


%To plot the response of hamming window
b=fir1(56,.3);
[h,omega]=freqz(b,1,512);
gain=20*log10(abs(h));
plot(omega/pi,gain);
title('hamming window');
xlabel('omega/pi');
ylabel('gain');

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  • 1. REPRESENTATION OF BASIC SIGNAL
  • 2. BASIC DISCRETE SIGNAL (UNIT STEP SEQUENCE)
  • 3. SINUSOIDAL SEQUENCE
  • 5. ADDITION OF TWO SINUSOIDAL SEQUENCES
  • 6. EXPONENTIAL SEQUENCE
  • 7. COSINE SEQUENCE
  • 8. FREQUENCY RESPONSE OF A SYSTEM
  • 9. FREQUENCY RESPONSE OF A DIGITAL SYSTEM
  • 10. INVERSE Z-TRANSFORM
  • 11. DISCRETE FOURIER TRANSFORM OF A SEQUENCE
  • 12. DISCRETE FOURIER TRANSFORM OF AN N-POINT SEQUE...
  • 13. INVERSE DISCRETE FOURIER TRANSFORM
  • 14. BUTTERWORTH ANALOG FILTER
  • 15. BUTTERWORTH LOWPASS FILTER
  • 4. COMPLEX FUNCTION
  • 16. HAMMING WINDOW
  • 17. CHEBYSHEV TYPE-1 ANALOG LOWPASS FILTER
  • 18.CHEBYSHEV TYPE-1 ANALOG HIGH PASS FILTER
  • 19. CHEBYSHEV TYPE-1 ANALOG BAND PASS FILTER
  • 20. CHEBYSHEV TYPE-1 ANALOG BANDSTOP FILTER
  • 21. CHEBYSHEV TYPE-2 LOW PASS ANALOG FILTER
  • 22. CHEBYSHEV TYPE-2 HIGH PASS ANALOG FILTER
  • 23. CHEBYSHEV TYPE-2 BAND PASS ANALOG FILTER
  • 24. CHEBYSHEV TYPE- 2 BANDSTOP FILTER
  • 25. CHEBYSHEV TYPE-1 LOWPASS DIGITAL FILTER
  • 26. CHEBYSHEV TYPE-1 HIGHPASS DIGITAL FILTER
  • 27. CHEBYSHEV TYPE- 1 BANDPASS DIGITAL FILTER
  • 28. CHEBYSHEV TYPE -1 BANDSTOP DIGITAL FILTER
  • 29. CHEBYSHEV TYPE- 2 LOWPASS DIGITAL FILTER
  • 30. CHEBYSHEV TYPE- 2 HIGHPASS DIGITAL FILTER

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