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Statistics
Stochastic Processes
1. Foundations of Probability Theory
2. Introduction to Stochastic Processes
3. Discrete-Time Markov Chains
4. Poisson Processes
5. Continuous-Time Markov Chains
6. Renewal Theory
7. Martingales
8. Brownian Motion
9. Stochastic Calculus
10. Stationary Processes
11. Applications in Queueing Theory
12. Applications in Finance
13. Applications in Biology and Population Dynamics
14. Applications in Physics and Engineering
Applications in Queueing Theory
Basic Queueing Models
Kendall's Notation
Performance Measures
Utilization
Queue Length
Waiting Times
Response Times
Little's Law
Statement and Applications
Proof and Generalizations
Markovian Queues
M/M/1 Queue
Model Description
Steady-State Analysis
Transient Analysis
M/M/s Queue
Multiple Server Model
Erlang's Formulas
M/M/∞ Queue
M/M/s/K Queue
Finite Capacity
Blocking Probabilities
Non-Markovian Queues
M/G/1 Queue
Pollaczek-Khinchin Formula
Residual Service Time
G/M/1 Queue
G/G/1 Queue
Lindley's Equation
Queueing Networks
Jackson Networks
Product Form Solutions
Burke's Theorem
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12. Applications in Finance