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Stochastic modeling / Nicolas Lanchier.

By: Material type: TextTextSeries: UniversitextPublication details: Cham : Springer, 2017.Description: xiii, 303 pages : illustrations (some color) ; 24 cmISBN:
  • 9783319500379
Subject(s): DDC classification:
  • 519.23 23 L248
Contents:
1. Basics of Measure and Probability Theory.- 2. Distribution and Conditional Expectation.- 3. Limit Theorems.- 4. Stochastic Processes: General Definition.- 5. Martingales.- 6. Branching Processes.- 7. Discrete-time Markov Chains.- 8. Symmetric Simple Random Walks.- 9. Poisson Point and Poisson Processes.- 10. Continuous-time Markov Chains.- 11. Logistic Growth Process.- 12. Wright-Fisher and Moran Models.- 13. Percolation Models.- 14. Interacting Particle Systems.- 15. The Contact Process.- 16. The Voter Model.- 17. Numerical Simulations in C and Matlab.
Summary: Additional emphasis is placed on minimal models that have been used historically to develop new mathematical techniques in the field of stochastic processes: the logistic growth process, the Wright -Fisher model, Kingman's coalescent, percolation models, the contact process, and the voter model.
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Includes bibliographical references and index.

1. Basics of Measure and Probability Theory.-
2. Distribution and Conditional Expectation.-
3. Limit Theorems.-
4. Stochastic Processes: General Definition.-
5. Martingales.-
6. Branching Processes.-
7. Discrete-time Markov Chains.-
8. Symmetric Simple Random Walks.-
9. Poisson Point and Poisson Processes.-
10. Continuous-time Markov Chains.-
11. Logistic Growth Process.-
12. Wright-Fisher and Moran Models.-
13. Percolation Models.-
14. Interacting Particle Systems.-
15. The Contact Process.-
16. The Voter Model.-
17. Numerical Simulations in C and Matlab.

Additional emphasis is placed on minimal models that have been used historically to develop new mathematical techniques in the field of stochastic processes: the logistic growth process, the Wright -Fisher model, Kingman's coalescent, percolation models, the contact process, and the voter model.

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