This book is a completely revised edition of a classical work, and its aim is to present the study of stochastic processes describing the passage of telephone traffic through a switching system, and to introduce to telephone engineers the recent mathematical developments in the general Congestion Theory applicable to telephone traffic. The book forms a survey of selected theories and methods, which have been chosen in such a way as to give it a uniform logical structure based on the fundamental principles of the Theory of Stochastic Processes. This is essentially a text for engineers, and the mathematical rigour is often sacrificed for the benefit of simplicity and clarity. The result is a simplified but sufficiently general account of the most important theoretical results of Congestion Theory, and a presentation of Queueing Theory in its early development. Finally, a completely new chapter (Chapter 11) covers the author's work on Markovian Queues, indicating connections with probabilistic Potential Theory.
"Sinopsis" puede pertenecer a otra edición de este libro.
This book is a completely revised edition of a classical work, and its aim is to present the study of stochastic processes describing the passage of telephone traffic through a switching system, and to introduce to telephone engineers the recent mathematical developments in the general Congestion Theory applicable to telephone traffic. The book forms a survey of selected theories and methods, which have been chosen in such a way as to give it a uniform logical structure based on the fundamental principles of the Theory of Stochastic Processes. This is essentially a text for engineers, and the mathematical rigour is often sacrificed for the benefit of simplicity and clarity. The result is a simplified but sufficiently general account of the most important theoretical results of Congestion Theory, and a presentation of Queueing Theory in its early development. Finally, a completely new chapter (Chapter 11) covers the author's work on Markovian Queues, indicating connections with probabilistic Potential Theory.
"Sobre este título" puede pertenecer a otra edición de este libro.
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Destinos, gastos y plazos de envíoLibrería: Amazing Books Pittsburgh, Pittsburgh, PA, Estados Unidos de America
hardcover. Condición: Very Good. Sturdy hardcover, clean covers with little to no shelf wear, clean pages and solid spine, no markings or highlighting within text. CC. Nº de ref. del artículo: Sq30129
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Librería: Alien Bindings, BALTIMORE, MD, Estados Unidos de America
Hardcover. Condición: Very Good. No Jacket. 2nd Edition. Hardcover 2nd edition in Very Good condition without a dust jacket. The covers are in great shape though there is a small indentation near the center of the spine. Edges of text block are lightly foxed. The binding is square and tight. The interior pages are sparsely marked. The book will be carefully packaged for shipment for protection from the elements. USPS electronic tracking number issued free of charge. This book is a completely revised edition of a classical work, and its aim is to present the study of stochastic processes describing the passage of telephone traffic through a switching system, and to introduce to telephone engineers the recent mathematical developments in the general Congestion Theory applicable to telephone traffic. The book forms a survey of selected theories and methods, which have been chosen in such a way as to give it a uniform logical structure based on the fundamental principles of the Theory of Stochastic Processes. This is essentially a text for engineers, and the mathematical rigour is often sacrificed for the benefit of simplicity and clarity. The result is a simplified but sufficiently general account of the most important theoretical results of Congestion Theory, and a presentation of Queueing Theory in its early development. Finally, a completely new chapter (Chapter 11) covers the author's work on Markovian Queues, indicating connections with probabilistic Potential Theory. Nº de ref. del artículo: 13731
Cantidad disponible: 1 disponibles