Probability Theory and Applications

Probability Theory and Applications

Ch 30 NIOS: Gyanamrit via YouTube Direct link

Stochastic processes:Markov process

16 of 28

16 of 28

Stochastic processes:Markov process

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Classroom Contents

Probability Theory and Applications

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  1. 1 Queuing Models M/M/I Birth and Death Process Little's Formulae
  2. 2 Strong law of large numbers, Joint mgf
  3. 3 Reducible markov chains
  4. 4 Inter-arrival times, Properties of Poisson processes
  5. 5 Applications of central limit theorem
  6. 6 Random walk, periodic and null states
  7. 7 Poisson processes
  8. 8 Central limit theorem
  9. 9 First passage and first return prob. Classification of states
  10. 10 Convergence and limit theorems
  11. 11 State prob.First passage and First return prob
  12. 12 M/M/I/K & M/M/S/K Models
  13. 13 Inequalities and bounds
  14. 14 Transition and state probabilities
  15. 15 M/M/S M/M/I/K Model
  16. 16 Stochastic processes:Markov process
  17. 17 Convolutions
  18. 18 Time Reversible Markov Chains
  19. 19 Analysis of L,Lq,W and Wq, M/M/S Model
  20. 20 Reliability of systems
  21. 21 Exponential Failure law, Weibull Law
  22. 22 Application to Reliability theory failure law
  23. 23 Function of Random variables,moment generating function
  24. 24 Continuous random variables and their distributions
  25. 25 Continuous random variables and their distributions
  26. 26 Discreet random variables and their distributions
  27. 27 Discreet random variables and their distributions
  28. 28 Discrete random variables and their distributions

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