Codes: An Introduction to Information Communication and Cryptography Codes: An Introduction to Information Communication and Cryptography
Springer Undergraduate Mathematics Series

Codes: An Introduction to Information Communication and Cryptography

    • 29,99 €
    • 29,99 €

Descripción editorial

Information is an important feature of the modern world. Mathematical techniques underlie the devices that we use to handle it, for example, mobile phones, digital cameras, and personal computers.


This book is an integrated introduction to the mathematics of coding, that is, replacing information expressed in symbols, such as a natural language or a sequence of bits, by another message using (possibly) different symbols. There are three main reasons for doing this: economy, reliability, and security, and each is covered in detail. Only a modest mathematical background is assumed, the mathematical theory being introduced at a level that enables the basic problems to be stated carefully, but without unnecessary abstraction. Other features include:


clear and careful exposition of fundamental concepts, including optimal coding, data compression, and public-key cryptography;

concise but complete proofs of results;

coverage of recent advances of practical interest, for example in encryption standards, authentication schemes, and elliptic curve cryptography;

numerous examples and exercises, and a full solutions manual available to lecturers from www.springer.com


This modern introduction to all aspects of coding is suitable for advanced undergraduate or postgraduate courses in mathematics, computer science, electrical engineering, or informatics. It is also useful for researchers and practitioners in related areas of science, engineering and economics.

GÉNERO
Informática e internet
PUBLICADO
2008
16 de diciembre
IDIOMA
EN
Inglés
EXTENSIÓN
284
Páginas
EDITORIAL
Springer London
TAMAÑO
4,3
MB

Otros libros de esta serie

Game Theory Game Theory
2007
Regression Regression
2010
Point-Set Topology Point-Set Topology
2024
Fundamentals of Real and Complex Analysis Fundamentals of Real and Complex Analysis
2024
Manifolds, Vector Fields, and Differential Forms Manifolds, Vector Fields, and Differential Forms
2023
Squigonometry: The Study of Imperfect Circles Squigonometry: The Study of Imperfect Circles
2022