Robertazzi | Computer Networks and Systems: Queueing Theory and Performance Evaluation | E-Book | sack.de
E-Book

E-Book, Englisch, 306 Seiten, eBook

Reihe: Telecommunication Networks and Computer Systems

Robertazzi Computer Networks and Systems: Queueing Theory and Performance Evaluation

E-Book, Englisch, 306 Seiten, eBook

Reihe: Telecommunication Networks and Computer Systems

ISBN: 978-1-4684-0385-5
Verlag: Springer US
Format: PDF
Kopierschutz: 1 - PDF Watermark



Statistical performance evaluation has assumed an increasing amount of importance as we seek to design more and more sophisticated communi cation and information processing systems. The ability to predict a pro posed system's performance without actually having to construct it is an extremely cost effective design tool. This book is meant to be a first year graduate level introduction to the field of statistical performance evaluation. As such, it covers queueing theory (chapters 1-4) and stochastic Petri networks (chapter 5). There is a short appendix at the end of the book which reviews basic probability theory. At Stony Brook, this material would be covered in the second half of a two course sequence (the first half is a computer networks course using a text such as Schwartz's Telecommunications Networks). Students seem to be encouraged to pursue the analytical material of this book if they first have some idea of the potential applications. I am grateful to B.L. Bodnar, J. Blake, J.S. Emer, M. Garrett, W. Hagen, Y.C. Jenq, M. Karol, J.F. Kurose, S.-Q. Li, A.C. Liu, J. McKenna, H.T. Mouftah and W.G. Nichols, I.Y. Wang, the IEEE and Digital Equip ment Corporation for allowing previously published material to appear in this book.
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1 : The Queueing Paradigm.- 1.1 Introduction.- 1.2 Queueing Theory.- 1.3 Queueing Models.- 1.4 Case Study I: File Service.- 1.5 Case Study II: Multiprocessor.- 2: Single Queueing Systems.- 2.1 Introduction.- 2.2 The M/M/l Queueing System.- 2.3 Little’s Law.- 2.4 Reversibility and Burke’s Theorem.- 2.5 The State Dependent M/M/1 Queueing System.- 2.6 The M/M/l/N Queueing System.- 2.7 The M/M/? Oueueing System.- 2.8 The M/M/m Oueueing System.- 2.9 The M/M/m/m Oueue: A Loss System.- 2.10 The Central Server CPU Model.- 2.11 Transient Solution of the M/M/l/. Queueing System.- 2.12 The M/G/l Oueueins System.- To Look Further.- Problems.- 3: Networks of Queues.- 3.1 Introduction.- 3.2 The Product Form Solution.- 3.3 Algebraic Topological Interpretation of P.F. Solution.- 3.4 Recursive Solution of Non-Product Form Networks.- 3.5 Case Study I: Queueing on a Space Division Packet Switch.- 3.6 Case Study II: Queueing on a Single-Buffered Banyan Network.- 3.7 Case Study III: DQDB Erasure Station Location.- To Look Further.- Problems.- 4: Numerical Solution of Models.- 4.1 Introduction.- 4.2 Closed Networks: Convolution Algorithm.- Example 1: State Independent Servers.- Example 2: State Independent Servers.- Example 3: State Dependent Servers.- 4.3 Mean Value Analysis.- Examples of the Use of the MVA Algorithm.- Example 1: M Cyclic Queues.- Example 2: Cyclic Queueing Network Numerical Example.- 4.4 PANACEA: Approach for Large Markovian Queueing Networks.- 4.5 Discrete Time Queueing Systems.- 4.6 Simulation of Communication Networks.- To Look Further.- Problems.- 5: Stochastic Petri Nets.- 5.1 Introduction.- 5.2 A Bus Oriented Multiprocessor Model.- 5.3 Toroidal MPN Lattices.- 5.4 The Dining Philosophers Problem.- 5.5 A Station Oriented CSMA Protocol Model.- 5.6 The AlternatingBit Protocol.- 5.7 Conclusion.- To Look Further.- Appendix: Probability Theory Review.- References.


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