Information Theory for Electrical Engineers

ISBN-13: 9789811084317 / Angielski / Twarda / 2018 / 276 str.

Orhan Gazi

Opis

This book explains the fundamental concepts of information theory, so as to help students better understand modern communication technologies.

Spis treści

Concept of Information, Discrete Entropy and Mutual Information.- Entropy for Continuous Random Variables Discrete Channel Capacity, Continuous Channel Capacity.- Typical Sequences and Data Compression.- Channel Coding Theorem.

O autorze

Orhan Gazi is an associate professor in electronic and communication engineering department, Cankaya University.

He got his BS, MS, and PhD degrees all in electrical and electronics engineering from Middle East Technical University, Ankara-Turkey, in 1996, 2001, and 2007 respectively.

His research area involves signal processing, information theory, and forward error correction. Recently he is studying on polar channel codes and preparing publications in this area.

Blurb

This book explains the fundamental concepts of information theory, so as to help students better understand modern communication technologies. It was especially written for electrical and communication engineers working on communication subjects. The book especially focuses on the understandability of the topics, and accordingly uses simple and detailed mathematics, together with a wealth of solved examples.

 The book consists of four chapters, the first of which explains the entropy and mutual information concept for discrete random variables. Chapter 2 introduces the concepts of entropy and mutual information for continuous random variables, along with the channel capacity. In turn, Chapter 3 is devoted to the typical sequences and data compression. One of Shannon’s most important discoveries is the channel coding theorem, and it is critical for electrical and communication engineers to fully comprehend the theorem. As such, Chapter 4 solely focuses on it.

 To gain the most from the book, readers should have a fundamental grasp of probability and random variables; otherwise, they will find it nearly impossible to understand the topics discussed.