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Titlebook: Geometries, Codes and Cryptography; G. Longo,M. Marchi,A. Sgarro Book 1990 Springer-Verlag Wien 1990 algebra.authentication.coding.coding

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書目名稱Geometries, Codes and Cryptography
編輯G. Longo,M. Marchi,A. Sgarro
視頻videohttp://file.papertrans.cn/384/383710/383710.mp4
叢書名稱CISM International Centre for Mechanical Sciences
圖書封面Titlebook: Geometries, Codes and Cryptography;  G. Longo,M. Marchi,A. Sgarro Book 1990 Springer-Verlag Wien 1990 algebra.authentication.coding.coding
描述The general problem studied by information theory is the reliable transmission of information through unreliable channels. Channels can be unreliable either because they are disturbed by noise or because unauthorized receivers intercept the information transmitted. In the first case, the theory of error-control codes provides techniques for correcting at least part of the errors caused by noise. In the second case cryptography offers the most suitable methods for coping with the many problems linked with secrecy and authentication. Now, both error-control and cryptography schemes can be studied, to a large extent, by suitable geometric models, belonging to the important field of finite geometries. This book provides an update survey of the state of the art of finite geometries and their applications to channel coding against noise and deliberate tampering. The book is divided into two sections, "Geometries and Codes" and "Geometries and Cryptography". The first part covers such topicsas Galois geometries, Steiner systems, Circle geometry and applications to algebraic coding theory. The second part deals with unconditional secrecy and authentication, geometric threshold schemes and
出版日期Book 1990
關(guān)鍵詞algebra; authentication; coding; coding theory; communication; cryptography; finite geometry; Geometrie; inf
版次1
doihttps://doi.org/10.1007/978-3-7091-2838-1
isbn_softcover978-3-211-82205-0
isbn_ebook978-3-7091-2838-1Series ISSN 0254-1971 Series E-ISSN 2309-3706
issn_series 0254-1971
copyrightSpringer-Verlag Wien 1990
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0254-1971 rcle geometry and applications to algebraic coding theory. The second part deals with unconditional secrecy and authentication, geometric threshold schemes and 978-3-211-82205-0978-3-7091-2838-1Series ISSN 0254-1971 Series E-ISSN 2309-3706
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Topics in Algebraic Coding Theoryon rate k/n but which nevertheless is capable to correct the expected number of symbol errors. Some coding bounds show, which compromises one has to accept, when designing an optimal coding system. The implementation of the encoder and decoder is facilitated, if the used code bears a mathematical st
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