Mathematical principles of the Internet : Volume 1 : Engineering fundamentals Nirdosh Bhatnagar.
Series: Chapman & Hall/CRC computer & information science series ; 106Publication details: Boca Raton : CRC Press, Taylor & Francis Group, c2019Description: liv, 1018 pages : illustrations ; 26 cmISBN:- 9781138505285
- 9781138505483 (v. 1 hardback : acidfree paper)
- 004.6780151 23
- TK5105.875.I57 B53 2018
Item type | Current library | Home library | Call number | Copy number | Status | Date due | Barcode | Item holds |
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Ayesha Abed Library General Stacks | Ayesha Abed Library General Stacks | 004.6780151 BHA (Browse shelf(Opens below)) | 1 | Available | 3010034319 |
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004.678 NAU A brief history of the future : | 004.678 PER Pervasive computing : | 004.6780112 ZIT The future of the Internet and how to stop it / | 004.6780151 BHA Mathematical principles of the Internet : | 004.6780151 BHA Mathematical principles of the Internet : | 004.6782 CHO Configuring internal controls for software as a service : | 004.6782 RIC Integrated networking, caching, and computing / |
Includes bibliographical references and index.
Volume 1 : Introduction1. Information Theory 2. Algebraic Coding Theory 3. Cryptography 4. Internet Traffic 5. Dynamics, Control, and Management of Internet Congestion 6. Queueing Theory 7. Stochastic Structure of the Internet and the WorldWide Web 8. Graph-Theoretic Algorithms 9. Game Theory and the Internet 10. Internet Economics 11. Data Mining, and Knowledge Discovery12. Quantum Computation, Communication, and Cryptography
The purpose of these books is to provide mathematical principles of Internet engineering. They do not aim to provide all of the mathematical foundations upon which the Internet is based. Rather, they cover a partial panorama and key principles. The book is divided into two parts. Volume 1 explores Internet engineering. The supporting mathematics is covered in Volume 2. The chapters on mathematics complement those on the engineering episodes. An effort has been made to provide justification and informal proofs as much as possible. Each chapter also begins with a portrait and a brief account of the work of a prominent mathematician/scientist/engineer
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