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Probability, Random Processes And Queueing Theory (Solutions To Problems)

Probability, Random Processes And Queueing Theory (Solutions To Problems)
Author: A.M. Natarajan
Publisher: New Age International
Total Pages: 45
Release: 2005
Genre: Probabilities
ISBN: 8122416810

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The Book Covers The Entire Syllabus Prescribed By Anna University For Be (It, Cse, Ece) Courses Of Tamil Nadu Engineering Colleges. This Book Also Meets The Requirements Of Students Preparing For Various Competitive Examinations. Professionals And Research Workers Can Also Use This Book As A Ready Reference.Main Topic Dealt In Depth Are: Random Variables, Random Processes, Correlation And Regression, Autocorrelation And Power Spectral Density, Testing Hypothesis, Design Of Experiments, Quality Control, Queueing Theory And Reliability Engineering. Each Chapter Concludes With Fairly A Good Number Of Exercises With Answers.


Probability, Random Processes and Queueing Theory

Probability, Random Processes and Queueing Theory
Author: A.M. Natarajan
Publisher: New Age International
Total Pages: 23
Release: 2007
Genre: Probabilities
ISBN: 8122416705

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The Book Covers The Entire Syllabus Prescribed By Anna University For Be (It, Cse, Ece) Courses Of Tamil Nadu Engineering Colleges. This Book Also Meets The Requirements Of Students Preparing For Various Competitive Examinations. Professionals And Research Workers Can Also Use This Book As A Ready Reference.Main Topics Dealt In Depth Are: Random Variables, Random Processes, Correlation And Regression, Autocorrelation And Power Spectral Density, Testing Hypothesis, Design Of Experiments, Quality Control, Queueing Theory And Reliability Engineering. Each Chapter Concludes With Fairly A Good Number Of Exercises With Answers.


Advances in Queueing Theory, Methods, and Open Problems

Advances in Queueing Theory, Methods, and Open Problems
Author: Jewgeni H. Dshalalow
Publisher: CRC Press
Total Pages: 530
Release: 2023-07-21
Genre: Business & Economics
ISBN: 1000949931

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The progress of science and technology has placed Queueing Theory among the most popular disciplines in applied mathematics, operations research, and engineering. Although queueing has been on the scientific market since the beginning of this century, it is still rapidly expanding by capturing new areas in technology. Advances in Queueing provides a comprehensive overview of problems in this enormous area of science and focuses on the most significant methods recently developed. Written by a team of 24 eminent scientists, the book examines stochastic, analytic, and generic methods such as approximations, estimates and bounds, and simulation. The first chapter presents an overview of classical queueing methods from the birth of queues to the seventies. It also contains the most comprehensive bibliography of books on queueing and telecommunications to date. Each of the following chapters surveys recent methods applied to classes of queueing systems and networks followed by a discussion of open problems and future research directions. Advances in Queueing is a practical reference that allows the reader quick access to the latest methods.


Probability, Stochastic Processes, and Queueing Theory

Probability, Stochastic Processes, and Queueing Theory
Author: Randolph Nelson
Publisher: Springer Science & Business Media
Total Pages: 616
Release: 1995-06-13
Genre: Computers
ISBN: 9780387944524

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This textbook provides a comprehensive introduction to probability and stochastic processes, and shows how these subjects may be applied in computer performance modelling. The author's aim is to derive the theory in a way that combines its formal, intuitive, and applied aspects so that students may apply this indispensable tool in a variety of different settings. Readers are assumed to be familiar with elementary linear algebra and calculus, including the concept of limit, but otherwise this book provides a self-contained approach suitable for graduate or advanced undergraduate students. The first half of the book covers the basic concepts of probability including expectation, random variables, and fundamental theorems. In the second half of the book the reader is introduced to stochastic processes. Subjects covered include renewal processes, queueing theory, Markov processes, and reversibility as it applies to networks of queues. Examples and applications are drawn from problems in computer performance modelling.


Probability and Queueing Theory

Probability and Queueing Theory
Author: S. Palaniammal
Publisher: PHI Learning Pvt. Ltd.
Total Pages: 857
Release: 2011-06-30
Genre: Mathematics
ISBN: 8120342445

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Designed as a textbook for the B.E./B.Tech. students of Computer Science and Engineering and Information Technology, this book provides the fundamental concepts and applications of probability and queueing theory. Beginning with a discussion on probability theory, the text analyses in detail the random variables, standard distributions, Markovian and non-Markovian queueing models with finite and infinite capacity, and queue networks. The topics are dealt with in a well-organized sequence with proper explanations along with simple mathematical formulations. KEY FEATURES: Gives concise and clear presentation of the concepts. Provides a large number of illustrative examples, in particular for queueing models and queueing networks, with step-by-step solutions to help students comprehend the concepts with ease. Includes questions asked in university examinations with their solutions for the last several years to help students in preparing for examinations. Provides hints and answers to unsolved problems. Incorporates chapter-end exercises to drill the students in self-study.


Applications of Queueing Theory

Applications of Queueing Theory
Author: C. Newell
Publisher: Springer Science & Business Media
Total Pages: 314
Release: 2013-03-09
Genre: Science
ISBN: 9400959702

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The literature on queueing theory is already very large. It contains more than a dozen books and about a thousand papers devoted exclusively to the subject; plus many other books on probability theory or operations research in which queueing theory is discussed. Despite this tremendous activity, queueing theory, as a tool for analysis of practical problems, remains in a primitive state; perhaps mostly because the theory has been motivated only superficially by its potential applications. People have devoted great efforts to solving the 'wrong problems. ' Queueing theory originated as a very practical subject. Much ofthe early work was motivated by problems concerning telephone traffic. Erlang, in particular, made many important contributions to the subject in the early part of this century. Telephone traffic remained one of the principle applications until about 1950. After World War II, activity in the fields of operations research and probability theory grew rapidly. Queueing theory became very popular, particularly in the late 1950s, but its popularity did not center so much around its applications as around its mathematical aspects. With the refine ment of some clever mathematical tricks, it became clear that exact solutions could be found for a large number of mathematical problems associated with models of queueing phenomena. The literature grew from 'solutions looking for a problem' rather than from 'problems looking for a solution.


Queueing Systems

Queueing Systems
Author: Leonard Kleinrock
Publisher: Wiley-Interscience
Total Pages: 0
Release: 1996-04-12
Genre: Mathematics
ISBN: 9780471555681

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This manual contains all the problems to Leonard Kleinrock'sQueueing Systems, Volume One, and their solutions. The manualoffers a concise introduction so that it can be used independentlyfrom the text. Contents include: * A Queueing Theory Primer * Random Processes * Birth-Death Queueing Systems * Markovian Queues * The Queue M/G/1 * The Queue G/M/m * The Queue G/G/1


Stochastic Processes in Queueing Theory

Stochastic Processes in Queueing Theory
Author: Alexandr Borovkov
Publisher: Springer Science & Business Media
Total Pages: 291
Release: 2012-12-06
Genre: Mathematics
ISBN: 1461298660

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The object of queueing theory (or the theory of mass service) is the investigation of stochastic processes of a special form which are called queueing (or service) processes in this book. Two approaches to the definition of these processes are possible depending on the direction of investigation. In accordance with this fact, the exposition of the subject can be broken up into two self-contained parts. The first of these forms the content of this monograph. . The definition of the queueing processes (systems) to be used here is dose to the traditional one and is connected with the introduction of so-called governing random sequences. We will introduce algorithms which describe the governing of a system with the aid of such sequences. Such a definition inevitably becomes rather qualitative since under these conditions a completely formal construction of a stochastic process uniquely describing the evolution of the system would require introduction of a complicated phase space not to mention the difficulties of giving the distribution of such a process on this phase space.


Models of Random Processes

Models of Random Processes
Author: Igor N. Kovalenko
Publisher: CRC Press
Total Pages: 456
Release: 1996-07-08
Genre: Mathematics
ISBN: 9780849328701

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Devising and investigating random processes that describe mathematical models of phenomena is a major aspect of probability theory applications. Stochastic methods have penetrated into an unimaginably wide scope of problems encountered by researchers who need stochastic methods to solve problems and further their studies. This handbook supplies the knowledge you need on the modern theory of random processes. Packed with methods, Models of Random Processes: A Handbook for Mathematicians and Engineers presents definitions and properties on such widespread processes as Poisson, Markov, semi-Markov, Gaussian, and branching processes, and on special processes such as cluster, self-exiting, double stochastic Poisson, Gauss-Poisson, and extremal processes occurring in a variety of different practical problems. The handbook is based on an axiomatic definition of probability space, with strict definitions and constructions of random processes. Emphasis is placed on the constructive definition of each class of random processes, so that a process is explicitly defined by a sequence of independent random variables and can easily be implemented into the modelling. Models of Random Processes: A Handbook for Mathematicians and Engineers will be useful to researchers, engineers, postgraduate students and teachers in the fields of mathematics, physics, engineering, operations research, system analysis, econometrics, and many others.