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Mathematical Foundations of Computer Networking (Addison-Wesley Professional Computing)

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Mathematical Foundations of Computer Networking (Addison-Wesley Professional Computing) Cover

 

Synopses & Reviews

Publisher Comments:

“To design future networks that are worthy of society’s trust, we must put the ‘discipline’ of computer networking on a much stronger foundation. This book rises above the considerable minutiae of today’s networking technologies to emphasize the long-standing mathematical underpinnings of the field.”

–Professor Jennifer Rexford, Department of Computer Science, Princeton University

 

“This book is exactly the one I have been waiting for the last couple of years. Recently, I decided most students were already very familiar with the way the net works but were not being taught the fundamentalsthe math. This book contains the knowledge for people who will create and understand future communications systems."

–Professor Jon Crowcroft, The Computer Laboratory, University of Cambridge

 

The Essential Mathematical Principles Required to Design, Implement, or Evaluate Advanced Computer Networks

 

Students, researchers, and professionals in computer networking require a firm conceptual understanding of its foundations. Mathematical Foundations of Computer Networking provides an intuitive yet rigorous introduction to these essential mathematical principles and techniques.

 

Assuming a basic grasp of calculus, this book offers sufficient detail to serve as the only reference many readers will need. Each concept is described in four ways: intuitively; using appropriate mathematical notation; with a numerical example carefully chosen for its relevance to networking; and with a numerical exercise for the reader.

 

The first part of the text presents basic concepts, and the second part introduces four theories in a progression that has been designed to gradually deepen readers’ understanding. Within each part, chapters are as self-contained as possible.

 

The first part covers probability; statistics; linear algebra; optimization; and signals, systems, and transforms. Topics range from Bayesian networks to hypothesis testing, and eigenvalue computation to Fourier transforms.

 

These preliminary chapters establish a basis for the four theories covered in the second part of the book: queueing theory, game theory, control theory, and information theory. The second part also demonstrates how mathematical concepts can be applied to issues such as contention for limited resources, and the optimization of network responsiveness, stability, and throughput.

Synopsis:

Mathematical techniques pervade current research in computer networking, yet are not taught to most computer science undergraduates. This self-contained, highly-accessible book bridges the gap, providing the mathematical grounding students and professionals need to successfully design or evaluate networking systems. The only book of its kind, it brings together information previously scattered amongst multiple texts. It first provides crucial background in basic mathematical tools, and then illuminates the specific theories that underlie computer networking. Coverage includes: * Basic probability: Bayes' rule, random variables, distributions, expectations, theorems, and Bayesian networks * Statistics: sampling, population parameters, comparing outcomes, fitting, dependence, and managing large data sets * Linear Algebra: vectors, matrices, matrix algebra, linear equations, Cramers theorem, linear transformations, and more * Optimization: linear, non-linear, Lagrangian, and many other techniques, including genetic algorithms * Signals, Systems, and Transforms, including Fourier series and transforms, Laplace transforms, DFT, FFT, and Z transforms * Queuing theory: stochastic and Markov processes; Markov analysis, M/M/1 queues * Game Theory: preferences, utilities, terminologies, solution concepts, mechanism design * Control theory: system modeling, digital control, design techniques, and stability * Information theory: information, entropy, channels, and more

About the Author

Srinivasan Keshav is a Professor and a Canada Research Chair at the David R. Cheriton School of Computer Science, University of Waterloo, Ontario, Canada.

Table of Contents

Preface

 

Chapter 1: Probability

Chapter 2: Statistics

Chapter 3: Linear Algebra

Chapter 4: Optimization

Chapter 5: Signals, Systems, and Transforms

Chapter 6: Stochastic Processes and Queueing Theory

Chapter 7: Game Theory

Chapter 8: Elements of Control Theory

Chapter 9: Information Theory

Solutions to Exercises

 

Index

Product Details

ISBN:
9780321792105
Author:
Keshav, Srinivasan
Publisher:
Addison-Wesley Professional
Subject:
Networking - General
Copyright:
Edition Description:
Trade paper
Series:
Addison-Wesley Professional Computing Series
Publication Date:
20120420
Binding:
TRADE PAPER
Language:
English
Pages:
496
Dimensions:
9 x 7 x 1.004 in 751 gr

Related Subjects

Computers and Internet » Networking » General
Science and Mathematics » Mathematics » Geometry » Geometry and Trigonometry

Mathematical Foundations of Computer Networking (Addison-Wesley Professional Computing) New Trade Paper
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Product details 496 pages Addison-Wesley Professional - English 9780321792105 Reviews:
"Synopsis" by , Mathematical techniques pervade current research in computer networking, yet are not taught to most computer science undergraduates. This self-contained, highly-accessible book bridges the gap, providing the mathematical grounding students and professionals need to successfully design or evaluate networking systems. The only book of its kind, it brings together information previously scattered amongst multiple texts. It first provides crucial background in basic mathematical tools, and then illuminates the specific theories that underlie computer networking. Coverage includes: * Basic probability: Bayes' rule, random variables, distributions, expectations, theorems, and Bayesian networks * Statistics: sampling, population parameters, comparing outcomes, fitting, dependence, and managing large data sets * Linear Algebra: vectors, matrices, matrix algebra, linear equations, Cramers theorem, linear transformations, and more * Optimization: linear, non-linear, Lagrangian, and many other techniques, including genetic algorithms * Signals, Systems, and Transforms, including Fourier series and transforms, Laplace transforms, DFT, FFT, and Z transforms * Queuing theory: stochastic and Markov processes; Markov analysis, M/M/1 queues * Game Theory: preferences, utilities, terminologies, solution concepts, mechanism design * Control theory: system modeling, digital control, design techniques, and stability * Information theory: information, entropy, channels, and more
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