Kun Il Park

Fundamentals of Probability and Stochastic Processes with Applications to Communications (eBook, PDF)

• Format: PDF

Produktbeschreibung

Narrows down probability, random variables, stochastic processes to an essential set of topics that communications systems engineers must understand

Presents difficult proofs of theories so that the reader can gain working level understanding of the subject as applied to communications networks and systems

Provides examples that the author encountered through his long experience in both teaching and industry

Provides a comprehensive review of the elements of complex variables, linear algebra and set theory -- pre-requisites for understanding the main topics of the book.

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Produktdetails

• Verlag: Springer International Publishing
• Seitenzahl: 275
• Erscheinungstermin: 24. November 2017
• Englisch
• ISBN-13: 9783319680750
• Artikelnr.: 52944148

Autorenporträt

Dr. Kun I. Park has extensive experience in telecommunications. Through his career, he worked at Bell Laboratories, Lucent and MITRE as Member of Technical Staff and Technical Supervisor. He also worked as Adjunct Professor, with the rank of Full Professor, at Stevens Institute of Technology, Hoboken, New Jersey for over 20 years, where he taught, among other courses, probability and stochastic processes. He received his Ph.D. in Electrical Engineering from the University of Pennsylvania, Philadelphia, Pennsylvania.

Inhaltsangabe

Chap1: Introduction.- Chap2: Basic Mathematical Preliminaries.- Chap3: Probability Theory.- Chap4: Random Variables.- Chap5: Characterization of Random Variables.- Chap6: Stochastic Process.- Chap7: Gaussian Distributions.- Chap8: Applications.

Rezensionen

"The topic 'probability and stochastic processes' is included into any curriculum for university students in engineering. ... This book only, or in a combination with a couple of other books, can be successfully used for the course 'probability and stochastic processes' by both students in engineering and their teachers." (Jordan M. Stoyanov, zbMATH 1409.60001, 2019)