Large Deviations For Performance Analysis pdf epub mobi txt 电子书 下载 2024


Large Deviations For Performance Analysis

简体网页||繁体网页
Adam Shwartz
Chapman & Hall/CRC
1995-09-01
560
USD 109.95
Hardcover
9780412063114

图书标签: 理论  数学  LDT   


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Large Deviations For Performance Analysis epub 下载 mobi 下载 pdf 下载 txt 电子书 下载 2024

Large Deviations For Performance Analysis epub 下载 mobi 下载 pdf 下载 txt 电子书 下载 2024

Large Deviations For Performance Analysis pdf epub mobi txt 电子书 下载 2024



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This book consists of two synergistic parts. The first half develops the theory of large deviations from the beginning (iid random variables) through recent results on the theory for processes with boundaries, keeping to a very narrow path: continuous-time, discrete-state processes. By developing only what is needed for the applications, the theory is kept to a manageable level, both in terms of length and in terms of difficulty. Within its scope, the treatment is detailed, comprehensive and self-contained. As the book shows, there are sufficiently many interesting applications of jump Markov processes to warrant a special treatment. The second half is a collection of applications developed at Bell Laboratories. The applications cover large areas of the theory of communication networks: circuit-switched transmission, packet transmission, multiple access channels, and the M/M/1 queue. Aspects of parallel computation are covered as well: basics of job allocation, rollback-based parallel simulation, assorted priority queueing models that might be used in performance models of various computer architectures, and asymptotic coupling of processors. These applications are thoroughly analyzed using the tools developed in the first half of the book. Features: A transient analysis of the M/M/1 queue; a new analysis of an Aloha model using Markov modulated theory; new results for Erlang's model; new results for the AMS model; analysis of "serve the longer queue", "join the shorter queue" and other simple priority queues; and a simple analysis of the Flatto-Hahn-Wright model of processor-sharing.

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