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Mathematical Principles of the Internet, Volume 1 : Engineering

By: (Author) Nirdosh Bhatnagar

Manufacture on Demand

Ksh 42,250.00

Format: Hardback or Cased Book

ISBN-10: 113850548X

ISBN-13: 9781138505483

Series: Chapman & Hall/CRC Computer and Information Science Series

Publisher: Taylor & Francis Ltd

Imprint: CRC Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Dec 13th, 2018

Print length: 1022 Pages

Weight: 3,980 grams

Dimensions (height x width x thickness): 18.80 x 26.30 x 5.60 cms

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  • Description

  • Reviews

The purpose of these books is to provide mathematical principles of Internet engineering, covering a partial panorama and key principles. Volume 1 explores Internet Engineering. Each chapter begins with a portrait and a brief account of the work of a prominent mathematician/scientist/engineer.

This two-volume set on Mathematical Principles of the Internet provides a comprehensive overview of the mathematical principles of Internet engineering. The books do not aim to provide all of the mathematical foundations upon which the Internet is based. Instead, they cover a partial panorama and the key principles.

Volume 1 explores Internet engineering, while the supporting mathematics is covered in Volume 2. The chapters on mathematics complement those on the engineering episodes, and an effort has been made to make this work succinct, yet self-contained. Elements of information theory, algebraic coding theory, cryptography, Internet traffic, dynamics and control of Internet congestion, and queueing theory are discussed. In addition, stochastic networks, graph-theoretic algorithms, application of game theory to the Internet, Internet economics, data mining and knowledge discovery, and quantum computation, communication, and cryptography are also discussed.

In order to study the structure and function of the Internet, only a basic knowledge of number theory, abstract algebra, matrices and determinants, graph theory, geometry, analysis, optimization theory, probability theory, and stochastic processes, is required. These mathematical disciplines are defined and developed in the books to the extent that is needed to develop and justify their application to Internet engineering.


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