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Understanding Digital Signal Processing - GBV

PearsonEducationInternationalUpperSaddle River,NJ Boston Indianapolis SanFranciscoNewYork Toronto Montreal London Munich Paris MadridCapetown Sydney Tokyo Singapore MexicoCityContentsPREFACExvABOUT THE ,Magnitude, Problems463 THEDISCRETEFOURIER DFTR esolution,ZeroPadding, DFT Problems1194 THEFASTFOURIER ' the FFT to the the Radix-2 Problems1525 FINITE (FIR) Filters218 References227 Chapter5 URandFIRF ilters320 References321 Chapter6 : The LostArt372 References406 Chapter7 reaboutQuadratureSignals? Signal Processing FFT of FFT Single TheZoomFFT An FFT (AGC) SingleFFT AStableGoertzelAlgorithm810 References812 ContentsxiiiATHEARITHMETIC OF COMPLEXNUMBERS819 AlGraphicalRepresentationof RealandComplexNumbers819A2 ArithmeticRepresentationofComplexNumbers 820A3 ArithmeticOperationsofComplexNumbers822A 4 SomePracticalImplicationsofUsing ComplexNumbers828 BCLOSEDFORM OF A GEOMETRICSERIES831 CTIMEREVERSALANDTHEDFT835 DMEAN, VARIANCE, (RMS) of (dBANDdBm)

Understanding Digital Signal Processing Third Edition Richard G. Lyons Pearson Education International Upper Saddle River, NJ • Boston • Indianapolis • San Francisco

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Transcription of Understanding Digital Signal Processing - GBV

1 PearsonEducationInternationalUpperSaddle River,NJ Boston Indianapolis SanFranciscoNewYork Toronto Montreal London Munich Paris MadridCapetown Sydney Tokyo Singapore MexicoCityContentsPREFACExvABOUT THE ,Magnitude, Problems463 THEDISCRETEFOURIER DFTR esolution,ZeroPadding, DFT Problems1194 THEFASTFOURIER ' the FFT to the the Radix-2 Problems1525 FINITE (FIR) Filters218 References227 Chapter5 URandFIRF ilters320 References321 Chapter6 : The LostArt372 References406 Chapter7 reaboutQuadratureSignals? Signal Processing FFT of FFT Single TheZoomFFT An FFT (AGC) SingleFFT AStableGoertzelAlgorithm810 References812 ContentsxiiiATHEARITHMETIC OF COMPLEXNUMBERS819 AlGraphicalRepresentationof RealandComplexNumbers819A2 ArithmeticRepresentationofComplexNumbers 820A3 ArithmeticOperationsofComplexNumbers822A 4 SomePracticalImplicationsofUsing ComplexNumbers828 BCLOSEDFORM OF A GEOMETRICSERIES831 CTIMEREVERSALANDTHEDFT835 DMEAN, VARIANCE, (RMS) of (dBANDdBm) DIGITALFIL' FSFF requencyResponse882 HFREQUENCYSAMPLINGFILTERDESIGNTABLES885 COMPU'


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