000 02333cam a2200325Ia 4500
001 70457
005 20210108100116.0
010 _a9780120471416
_dcompra
090 _a70457
100 _a20150410d2001 k||y0pory50 ba
101 0 _aeng
102 _aUS
200 1 _aMultiresolution signal decomposition
_bDocumento electrónico
_etransforms, subbands, and wavelets
_fAli N. Akansu and Richard A. Haddad
205 _a2nd ed
210 _aSan Diego
_cAcademic Press
_d2001
215 _axvi, 499 p.
225 2 _aSeries in telecommunications
300 _aColocação: Online
303 _aThe uniqueness of this book is that it covers such important aspects of modern signal processing as block transforms from subband filter banks and wavelet transforms from a common unifying standpoint, thus demonstrating the commonality among these decomposition techniques. In addition, it covers such "hot" areas as signal compression and coding, including particular decomposition techniques and tables listing coefficients of subband and wavelet filters and other important properties. The field of this book (Electrical Engineering/Computer Science) is currently booming, which is, of course, evident from the sales of the previous edition. Since the first edition came out there has been much development, especially as far as the applications. Thus, the second edition addresses new developments in applications-related chapters, especially in chapter 4 "Filterbrook Families: Design and Performance," which is greatly expanded. * Unified and coherent treatment of orthogonal transforms, subbands, and wavelets * Coverage of emerging applications of orthogonal transforms in digital communications and multimedia * Duality between analysis and synthesis filter banks for spectral decomposition and synthesis and analysis transmultiplexer structures * Time-frequency focus on orthogonal decomposition techniques with applications to FDMA, TDMA, and CDMA.
606 _aProcessamento de sinal
_xTécnicas digitais
606 _aTeoria de codificação
680 _aTK5102.5
700 _aAkansu
_bAli N.
701 _aHaddad
_bRichard A.
_4070
_953211
801 0 _aPT
_gRPC
856 4 _uhttp://www.sciencedirect.com/science/book/9780120471416
942 _2lcc
_cF
_n0