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Level Crossing Methods in Stochastic Models (Hardcover, 2nd ed. 2017)
Loot Price: R5,647
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Level Crossing Methods in Stochastic Models (Hardcover, 2nd ed. 2017)
Series: International Series in Operations Research & Management Science, 250
Expected to ship within 10 - 15 working days
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This is a complete update of the first edition of Level Crossing
Methods in Stochastic Models, which was published in 2008. Level
crossing methods are a set of sample-path based mathematical tools
used in applied probability to establish reliable probability
distributions. Since the basis for solving any applied probability
problem requires a reliable probability distribution, Level
Crossing Methods in Stochastic Models, Second Edition is a useful
tool for all researchers working on stochastic application
problems, including inventory control, queueing theory, reliability
theory, actuarial ruin theory, renewal theory, pharmacokinetics,
and related Markov processes. The second edition includes a new
section with a novel derivation of the Benes series for M/G/1
queues. It provides new results on the service time for three M/G/I
queueing models with bounded workload. It analyzes new applications
of queues where zero-wait customers get exceptional service,
including several examples on M/G/1 queues, and a new section on
G/M/1 queues. Additionally, there are two other important new
sections: on the level-crossing derivation of the finite time-t
probability distributions of excess, age, and total life, in
renewal theory; and on a level-crossing analysis of a risk model in
Insurance. The original Chapter 10 has been split into two
chapters: the new chapter 10 is on renewal theory, and the first
section of the new Chapter 11 is on a risk model. More explicit use
is made of the renewal reward theorem throughout, and many
technical and editorial changes have been made to facilitate
readability. Percy H. Brill, Ph.D., is a Professor emeritus at the
University of Windsor, Canada. Dr. Brill is the creator of the
level crossing method for analyzing stochastic models. He has
published extensively in stochastic processes, queueing theory and
related models, especially using level crossing methods.
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