Introduction to cryptography with coding theory / Wade Trappe, Lawrence C. Washington
Tipo de material: TextoDetalles de publicación: London : Pearson Prentice Hall, 2006 Edición: 2nd ed.Descripción: XIV, 577 p. ; 23 cmISBN: 0-13-198199-4Tema(s): Criptografía | Codificación, Teoría de laResumen: With its lively, conversational tone and practical focus, this new edition mixes applied and theoretical aspects for a solid introduction to cryptography and security, including the latest significant advancements in the field.Resumen: Índice: 1 Overview Secure Communications. Cryptographic Applications 2 Classical Cryptosystems. Shift Ciphers. Affine Ciphers. The Vigen'ere Cipher. Substitution Ciphers. Sherlock Holmes. The Playfair and ADFGX Ciphers. Block Ciphers. Binary Numbers and ASCII. One-Time Pads. Pseudo-random Bit Generation. LFSR Sequences. Enigma. Exercises. Computer Problems. 3 Basic Number Theory. Basic Notions. Solving ax + by = d. Congruences. The Chinese Remainder Theorem. Modular Exponentiation. Fermat and Euler. Primitive Roots. Inverting Matrices Mod n. Square Roots Mod n. Legendre and Jacobi Symbols. Finite Fields. Continued... Etc.Tipo de ítem | Biblioteca de origen | Signatura | URL | Estado | Fecha de vencimiento | Código de barras | Reserva de ítems |
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Manuales | 02. BIBLIOTECA CAMPUS PUERTO REAL | 519.72/TRA/int (Navegar estantería(Abre debajo)) | Texto completo | Disponible Ubicación en estantería | Bibliomaps® | 3743046302 |
With its lively, conversational tone and practical focus, this new edition mixes applied and theoretical aspects for a solid introduction to cryptography and security, including the latest significant advancements in the field.
Índice: 1 Overview Secure Communications. Cryptographic Applications 2 Classical Cryptosystems. Shift Ciphers. Affine Ciphers. The Vigen'ere Cipher. Substitution Ciphers. Sherlock Holmes. The Playfair and ADFGX Ciphers. Block Ciphers. Binary Numbers and ASCII. One-Time Pads. Pseudo-random Bit Generation. LFSR Sequences. Enigma. Exercises. Computer Problems. 3 Basic Number Theory. Basic Notions. Solving ax + by = d. Congruences. The Chinese Remainder Theorem. Modular Exponentiation. Fermat and Euler. Primitive Roots. Inverting Matrices Mod n. Square Roots Mod n. Legendre and Jacobi Symbols. Finite Fields. Continued... Etc.
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