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多维扩散过程(英文影印版)

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多维扩散过程(英文影印版)

最 低 价:¥38.00

定 价:¥55.00

作 者:Daniel W. Stroock

出 版 社:世界图书出版公司

出版时间:2009 年3月

I S B N:9787506292627

  • 多维扩散过程
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    38.00元
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    44.00元
  • 多维扩散过程
  • 送货上门
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    48.30元

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    内容简介


      《多维扩散过程》为英文版本,内容讲述了多维物体的扩散过程,讲解详细,易懂。
      

    作者简介

    目录

    frequently used notation .
    chapter 0. introduction
    chapter 1. preliminary material: extension theorems, martingales, and compactness
    1.0 introduction
    1.1 weak convergence, conditional probability distributions and extension theorems
    1.2 martingales
    1.3 the space c([0, ∞); rd)
    1.4 martingales and compactness
    1.5 exercises
    chapter 2. markov processes, regularity of their sample paths, and the wiener measure
    2.1 regularity of paths
    2.2 markov processes and transition probabilities
    2.3 wiener measure
    2.4 exercises
    chapter 3. parabolic partial differential equations
    3.1 the maximum principle
    3.2 existence theorems
    3.3 exercises
    chapter 4. the stochastic calculus of diffusion theory
    4.1 brownian motion
    .4.2 equivalence of certain martingales
    4.3 it6 processes and stochastic integration
    4.4 itf's formula
    4.5 it6 processes as stochastic integrals
    4.6 exercises
    chapter 5. stochastic differential equations
    5.0 introduction
    5.1 existence and uniqueness
    5.2 on the lipschitz condition
    5.3 equivalence of different choices of the square root
    5.4 exercises
    chapter 6. the martingale formulation
    6.0 introduction
    6.1 existence
    6.2 uniqueness: markov property
    6.3 uniqueness: some examples
    6.4 cameron-martin-girsanov formula ..
    6.5 uniqueness: random time change
    6.6 uniqueness: localization
    6.7 exercises
    chapter 7. uniqueness
    7.0 introduction
    7.1 uniqueness: local case
    7.2 uniqueness: global case
    7.3 exercises
    chapter 8. it6's uniqueness and uniqueness to the martingale problem
    8.0 introduction
    8.1 results of yamada and watanabe
    8.2 more on it6 uniqueness
    8.3 exercises
    chapter 9. some estimates on the transition probability functions
    9.0 introduction
    9.1 the inhomogeneous case
    9.2 the homogeneous case
    chapter 10. explosion
    10.0 introduction
    i0.1 locally bounded coefficients
    10.2 conditions for explosion and non-explosion
    10.3 exercises
    chapter 11. limit theorems
    11.0 introduction
    11.1 convergence of diffusion process
    11.2 convergence of markov chains to diffusions
    11.3 convergence of diffusion processes: elliptic case
    11.4 convergence of transition probability densities
    11.5 exercises
    chapter 12. the non-unique case
    12.0 introduction
    12.1 existence of measurable choices
    12.2 markov selections
    12.3 reconstruction of all solutions
    12.4 exercises
    appendix
    a.0 introduction
    a.1 lp estimates for some singular integral operators
    a.2 proof of the main estimate
    a.3 exercises
    bibliographical remarks
    bibliography
    index ...

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