From the reviews: "The material is self-contained, but it is technical and a solid foundation in probability and queuing theory is beneficial to prospective readers. [... It] is intended to be accessible to those with less background. This book is a must to researchers and graduate students interested in these areas." ISI Short Book Reviews
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From the reviews:
"The material is self-contained, but it is technical and a solid foundation in probability and queueing theory is beneficial to prospective readers. However, the first five chapters do provide an informal introduction to stochastic-process limits and their applications to queues, and is intended to be accessible to those with less background. This book is a must to researchers and graduate students interested in these areas."
ISI Short Book Reviews, Vol. 22/3, December 2002
"Wonderful work has been done by numerous mathematicians providing the fundamentals of the theory of ‘function fields in one variable’ – at least over finite fields – in equivalence to the established theory of numbers. ... Everybody who wants to get in touch with these results should have a look into this book. For example, Chapter VII ... gives a beautiful application of the Riemann-Hurwitz theorem to the proof of the ABC-conjecture ... . The audience eagerly awaits a second part of this book ... ." (Bernd Richter, Zentralblatt MATH, Vol. 1043 (18), 2004)
"The book covers a reasonable choice of material concerning the arithmetic of function fields that can be treated in a one-year introductory course on the graduate level. ... The text is largely self-contained. ... Both in the large (choice and arrangement of the material) and in the details (accuracy and completeness of proofs, quality of explanations and motivating remarks), the author did a marvellous job. ... Number theory in function fields will be the distinguished textbook in the field for many years." (Ernst-Ulrich Gekeler, Mathematical Reviews, 2003 d)
"The interplay over the years between global function fields and number fields has been intense and extremely fruitful. Number theory in function fields does an excellent job of introducing these ideas. It will be a welcome resource for any number theorist, and it should become a standard text for graduate students in the area. There is a great pedagogical advantage in viewing difficult classical problems first in the function field arena, where they often have very clear, precise, and suggestive solutions." (David Goss, Bulletin of the London Mathematical Society, Vol. 35, 2003)
"Recently, an unusually large number of new textbooks in the area of applied probability/stochastic operations research have appeared. ... The in-depth and integrated treatment of both theoretical and applied issues makes SPL a unique book. It is not only a research monograph, but also aims to serve as an introduction to stochastic process limits and their applications. I believe that both goals have been achieved. ... The list of references is very impressive, which makes the book a very useful reference for researchers." (Bert Zwart, Operations Research Letters, Vol. 33, 2005)
"This is a comprehensive monograph on weak convergence and functional central limit theorem (FCLT) results related to random walk models. Overall, this book is a very welcome addition to the applied probability literature ... . it is a magnificent effort at putting recent issues of the past decade into accessible book form and providing strong motivation on why the study of such limits has important practical implications. It is a ‘tour de force’ which will be a valuable reference for many years to come." (Ravi Mazumdar, Mathematical Reviews, 2003 f)
"This book gives an introduction to functional central limit theorems and their applications to queues. ... With appropriate scaling there may be a nondegenerate stochastic process limit for the queue length process. These heavy-traffic limits can provide useful insight into systems performance. Since mathematical concepts are introduced clearly and results are carefully explained, this book should also be interesting for non-mathematicians working on queueing problems." (F. Hofbauer, Monatshefte für Mathematik, Vol. 139 (4), 2003)
"This book deals with the topic of stochastic-process limits, i.e. limits in which a sequence of stochastic processes converges to another stochastic process, with particular attention to such limits for queues. ... What distinguishes this book from other books on this topic is the author’s focus on stochastic-process limits with non-standard scaling and non-standard limit processes. ... This book is a must to researchers and graduate students interested in these areas." (S. Drekic, Short Book Reviews, Vol. 22 (3), 2002)
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Hardcover. Condition: Very Good. Oversized hardcover, xxiii + 602 pages, NOT ex-library. Weight 1220g. Neatly removed title-page; gentle sticker remnants inside the front board. Interior is clean and bright with unmarked text, free of inscriptions and stamps, firmly and securely bound. Boards show light handling wear. Issued without a dust jacket. -- An advanced text that delves into the theory and applications of stochastic-process limits, a fundamental area in probability theory and stochastic processes. The book offers a rigorous exploration of how stochastic-process limits can be applied to understand complex systems and processes in various fields, including operations research, queueing theory, and telecommunications. Key features of the book include: - Foundational Theory (detailed presentation of the core concepts and mathematical foundations of stochastic-process limits, including convergence of stochastic processes, weak convergence, and functional limit theorems); - Methodological Framework (explanation of the methodological tools used to analyze stochastic processes, such as Skorokhod space, martingale methods, and coupling techniques); - Queueing Systems (extensive coverage of the application of stochastic-process limits to queueing theory, with a focus on the behavior of queueing networks and systems under heavy traffic conditions); - Practical Applications (real-world examples and applications in various domains, demonstrating how stochastic-process limits can be utilized to model and solve practical problems); - Advanced Topics (exploration of advanced topics, including the diffusion approximation, invariance principles, and the use of stochastic-process limits in performance analysis and optimization); - Mathematical Rigor (emphasis on mathematical rigor and precision, providing proofs, theorems, and exercises that facilitate a deep understanding of the material); - Research Insights (insights into contemporary research and recent developments in the field of stochastic processes, making it a valuable resource for both students and researchers). This book is aimed at graduate students, researchers, and professionals in mathematics, statistics, operations research, and engineering who seek a thorough understanding of stochastic-process limits and their applications. By combining theoretical depth with practical relevance, "Stochastic-Process Limits" serves as an essential guide for anyone looking to master the complexities of stochastic processes and their limits. Seller Inventory # 009831
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Buch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -From the reviews: 'The material is self-contained, but it is technical and a solid foundation in probability and queuing theory is beneficial to prospective readers. [. It] is intended to be accessible to those with less background. This book is a must to researchers and graduate students interested in these areas.' ISI Short Book Reviews 632 pp. Englisch. Seller Inventory # 9780387953588
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