On Regenerative Processes in Queueing Theory - Info and Reading Options
By Jacob W. Cohen


"On Regenerative Processes in Queueing Theory" was published by Springer in 1976, the book is classified in Mathematics genre, it has 126 pages and the language of the book is English.
“On Regenerative Processes in Queueing Theory” Metadata:
- Title: ➤ On Regenerative Processes in Queueing Theory
- Author: Jacob W. Cohen
- Language: English
- Number of Pages: 126
- Is Family Friendly: Yes - No Mature Content
- Publisher: Springer
- Publish Date: 1976
- Genres: Mathematics
Edition Identifiers:
- Google Books ID: gtDuAAAAIAAJ
- The Open Library ID: OL26060040M - OL17474184W
- ISBN-13: 9783540076278
- All ISBNs: 9783540076278
AI-generated Review of “On Regenerative Processes in Queueing Theory”:
Snippets and Summary:
I. The single server queue GIIG/1 1 1. 1 Definitions 1 1. 2 Regenerative processes 2 1. 3 The sequence n 1,2, . . . 4 = !::!n' 1. 4 The process t dO,co)} 11 {̃t' The process t dO,co)} 1. 5 15 {̃t' Applications to the GIIG/1 queue 1. 6 16 ...
"On Regenerative Processes in Queueing Theory" Description:
Google Books:
I. The single server queue GIIG/1 1 1. 1 Definitions 1 1. 2 Regenerative processes 2 1. 3 The sequence n 1,2, . . . 4 = !::!n' 1. 4 The process t dO,co)} 11 {̃t' The process t dO,co)} 1. 5 15 {̃t' Applications to the GIIG/1 queue 1. 6 16 The average virtual waiting time during a busy 17 cycle ii. Little's formula 17 iii. The relation between the stationary distributions 18 of the virtual and actual waiting time iv. The relation between the distribution of the idle 20 period and the stationary distribution of the actual waiting time v. The limiting distribution of the residual service 24 time £. , -pw vi. The relation for ̃ rn E{e -n} 25 n=O 1. 7 Some notes on chapter I 27 II. The M/G/K system 31 2. 1 On the stationary distribution of the actual and virtua131 waiting time for the M/G/K queueing system 2. 2 The M/G/K loss system 36 2. 3 Proof of Erlang's formula for the M/G/K loss system 43 i. Proof for the system MIMI'" 45 ii. Proof for the system M/G/co 47 VI iii. Proof fol' the MIG IK los s system III. The M/G/1 system 3. 1 Introduction 71 (K) 3. 2 Downcrossings of the ̃t -process 74 3. 3 The distribution of the supremum of the virtual waiting 75 • (00) d' b 1 tlme ̃t urlng a usy cyc e i. The exit probability 76 ii.
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