
Stochastic Processes and their Applications
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Content
- Cover
- Half Title Page
- Title Page
- Copyright Page
- About the Author
- Table of Contents
- List of Figures
- List of Tables
- Preface
- Chapter 1 Stochastic Processes, Markov Chains and Continuous-Time Applications
- 1.1. Introduction
- 1.2. Preliminary Results
- Chapter 2 Poisson Processes
- 2.1. Punctual Processes
- 2.2. Poisson Processes Definition
- 2.3. Definition Form of a Point Process
- 2.4. Properties
- 2.5. Main Results
- 2.6. Determining The Ordering
- 2.7. Alternative Definitions of Poisson Processes
- 2.8. Poisson Processes In Two or More Dimensions
- 2.9. Projections
- 2.10. Poisson Process
- 2.11. Processes Which Are Not Homogenous
- Chapter 3 Markov Chains In Continuous Time
- 3.1. Pure Markov Processes
- 3.2 Properties
- 3.3. Explosions
- 3.4 Kolmogorov Equations
- 3.5. Classification of States And Invariant Measures
- 3.6. Skeleton Process
- 3.7. Birth And Death Processes
- Chapter 4 Applications In Biology
- 4.1. Modeling The Growing Populations
- Chapter 5 Network Analysis Modeled With Stochastic Processes
- 5.1. Introduction
- 5.2. Statement of The Problem
- 5.3. Justification of Using Stochastic Processes
- 5.4. The Objectives
- 5.5. Theoretical Framework
- 5.6. Time Series Models
- 5.7. Stochastic Processes
- 5.8. Entropy as a Measure of Information
- 5.9. Markov Chains In Continuous Time: Liability of a Multiprocessor
- 5.10. Queuing
- 5.11. Queue Networks
- 5.12. Experiment Design
- 5.13. Simulation Experiment
- 5.14. Experimental Results
- 5.15. General Analysis System
- 5.16. Design of The Optimization Model
- 5.17. Optimization Model
- 5.18. Model Solution
- 5.19. Tool Design
- Chapter 6 Stochastic Modeling And Simulation
- 6.1. Counting Processes
- 6.2. Theory of Tails
- 6.3. Variations Model M/G/1
- Appendixs
- Conclusions
- Bibliography
- Index
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