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|---|---|---|---|---|---|---|---|
| E-Books | Biblioteca da FCTUNL Online | Não Ficção | QA174 | QA171.5. FCT 98042 (Browse shelf) | 1 | Available |
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| QA171.5.SPR FCT 95135 Ensembles ordonnés finis | QA171.5. SPR FCT 97310 The congruences of a finite lattice | QA174 | QA171.5. FCT 96420 Boolean representations of simplicial complexes and matroids | QA174 | QA171.5. FCT 98042 Poset codes | QA174 | QA171.5. FCT 98351 Semigroups in complete lattices | QA174.SPR FCT Representation theory of finite groups: a guidebook | QA174.SPR FCT Selected exercises in algebra |
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This book offers an organized and systematic approach to poset metrics and codes. Poset metrics, or metrics on a vector field determined by a partial order over a finite set, was first introduced in the mid-1990s by the mathematicians Richard A. Brualdi, Janine S. Graves and K. Mark Lawrence, and to date the relevant knowledge on this subject was spread over more than two hundred research papers. Poset metrics generalizes both the standard Hamming metric – the most important metric used in the context of coding theory – and the Niederreiter-Rosenbloom-Tsfasman metric, which is an ultrametric. Conceived to be as self-contained as possible, the book starts from basic concepts of coding theory and advances towards poset proprieties and generalizations. Each chapter includes a survey of the topic presented and a list of exercises, drawn in part from recently proven propositions. This work will appeal to researchers and graduate students alike, particularly those in the fields of Mathematics, Electrical Engineering and Computer Sciences, with an interest in discrete geometry and coding theory.
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