LEADER 01255nam--2200409---450- 001 990001304430203316 005 20061212151126.0 010 $a972-795-138-4 035 $a000130443 035 $aUSA01000130443 035 $a(ALEPH)000130443USA01 035 $a000130443 100 $a20031217h2005----km-y0itaa50------ba 101 0 $apor$cfre 102 $aPT 105 $ay|||||||001yy 200 1 $aSobre a tradução$fPaul Ricoeur$gtradução de Maria Jorge Vilar de Figueiredo 210 $aLisboa$cCotovia$dcopyr. 2005 215 $a70 p.$d21 cm 454 1$1001000283622 606 0 $aTraduzioni$xTeorie 676 $a418.0201 700 1$aRICOEUR,$bPaul$0437317 702 1$aFIGUEIREDO,$bMaria : Jorge Vilar de 801 0$aIT$bsalbc$gISBD 912 $a990001304430203316 951 $aIV.2. 368$b194778 L.M.$cIV.2.$d00119972 951 $aIV.2. 368a$b194779 L.M.$cIV.2.$d00119973 959 $aBK 969 $aUMA 979 $aMARIA$b10$c20031217$lUSA01$h1015 979 $aPATRY$b90$c20040406$lUSA01$h1732 979 $aANNAMARIA$b90$c20061212$lUSA01$h1230 979 $aANNAMARIA$b90$c20061212$lUSA01$h1233 979 $aANNAMARIA$b90$c20061212$lUSA01$h1511 996 $aSobre a tradução$9929287 997 $aUNISA LEADER 01109nam0-2200361li-450 001 990000248390203316 005 20180312154716.0 010 $a3-540-51993-9 035 $a0024839 035 $aUSA010024839 035 $a(ALEPH)000024839USA01 035 $a0024839 100 $a20001109d1990----km-y0itay0103----ba 101 0 $aeng 102 $aGW 200 1 $aDensity functional theory$ean approach to the quantum many-body problem$fR. 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Contents; Preface; Foreword; The ECC web site; 1 Introduction; 1.1 Error correcting coding: Basic concepts; 1.1.1 Block codes and convolutional codes; 1.1.2 Hamming distance, Hamming spheres and error correcting capability; 1.2 Linear block codes; 1.2.1 Generator and parity-check matrices; 1.2.2 The weight is the distance; 1.3 Encoding and decoding of linear block codes; 1.3.1 Encoding with G and H; 1.3.2 Standard array decoding; 1.3.3 Hamming spheres, decoding regions and the standard array; 1.4 Weight distribution and error performance 327 $a1.4.1 Weight distribution and undetected error probability over a BSC1.4.2 Performance bounds over BSC, AWGN and fading channels; 1.5 General structure of a hard-decision decoder of linear codes; Problems; 2 Hamming, Golay and Reed-Muller codes; 2.1 Hamming codes; 2.1.1 Encoding and decoding procedures; 2.2 The binary Golay code; 2.2.1 Encoding; 2.2.2 Decoding; 2.2.3 Arithmetic decoding of the extended (24, 12, 8) Golay code; 2.3 Binary Reed-Muller codes; 2.3.1 Boolean polynomials and RM codes; 2.3.2 Finite geometries and majority-logic decoding; Problems; 3 Binary cyclic codes and BCH codes 327 $a3.1 Binary cyclic codes3.1.1 Generator and parity-check polynomials; 3.1.2 The generator polynomial; 3.1.3 Encoding and decoding of binary cyclic codes; 3.1.4 The parity-check polynomial; 3.1.5 Shortened cyclic codes and CRC codes; 3.1.6 Fire codes; 3.2 General decoding of cyclic codes; 3.2.1 GF(2m) arithmetic; 3.3 Binary BCH codes; 3.3.1 BCH bound; 3.4 Polynomial codes; 3.5 Decoding of binary BCH codes; 3.5.1 General decoding algorithm for BCH codes; 3.5.2 The Berlekamp-Massey algorithm (BMA); 3.5.3 PGZ decoder; 3.5.4 Euclidean algorithm; 3.5.5 Chien search and error correction 327 $a3.5.6 Errors-and-erasures decoding3.6 Weight distribution and performance bounds; 3.6.1 Error performance evaluation; Problems; 4 Nonbinary BCH codes: Reed-Solomon codes; 4.1 RS codes as polynomial codes; 4.2 From binary BCH to RS codes; 4.3 Decoding RS codes; 4.3.1 Remarks on decoding algorithms; 4.3.2 Errors-and-erasures decoding; 4.4 Weight distribution; Problems; 5 Binary convolutional codes; 5.1 Basic structure; 5.1.1 Recursive systematic convolutional codes; 5.1.2 Free distance; 5.2 Connections with block codes; 5.2.1 Zero-tail construction; 5.2.2 Direct-truncation construction 327 $a5.2.3 Tail-biting construction5.2.4 Weight distributions; 5.3 Weight enumeration; 5.4 Performance bounds; 5.5 Decoding: Viterbi algorithm with Hamming metrics; 5.5.1 Maximum-likelihood decoding and metrics; 5.5.2 The Viterbi algorithm; 5.5.3 Implementation issues; 5.6 Punctured convolutional codes; 5.6.1 Implementation issues related to punctured convolutional codes; 5.6.2 RCPC codes; Problems; 6 Modifying and combining codes; 6.1 Modifying codes; 6.1.1 Shortening; 6.1.2 Extending; 6.1.3 Puncturing; 6.1.4 Augmenting, expurgating and lengthening; 6.2 Combining codes 327 $a6.2.1 Time sharing of codes 330 $aBuilding on the success of the first edition, which offered a practical introductory approach to the techniques of error concealment, this book, now fully revised and updated, provides a comprehensive treatment of the subject and includes a wealth of additional features. The Art of Error Correcting Coding, Second Edition explores intermediate and advanced level concepts as well as those which will appeal to the novice. All key topics are discussed, including Reed-Solomon codes, Viterbi decoding, soft-output decoding algorithms, MAP, log-MAP and MAX-log-MAP. 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