TOWARDS A STOCHASTIC TWO-COMPARTMENT MODEL IN TUMOR GROWTH

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Abstract

A stochastic model of tumor growth incorporating several key elements of the growth processes is presented. Generalizing a previous work by the authors, two one-dimensional diffusion processes representing populations of proliferating and quiescent cells are obtained. Their forms turn out by their relation with total tumor population analysed in [1]. The proposed model is able to incorporate the effects of the mutual interactions between the two subpopulations. It is also used to simulate the effects of two kinds of time-dependent therapies: non-specific cycle and specific cycle drugs. Moreover, the first-exit-time problem is analyzed to study cancer evolution in the presence of a time-dependent therapy.

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Details 詳細情報について

  • CRID
    1390002184880242944
  • NII Article ID
    10021089616
  • NII Book ID
    AA1150654X
  • DOI
    10.32219/isms.67.2_305
  • ISSN
    13460447
  • Text Lang
    en
  • Data Source
    • JaLC
    • CiNii Articles
  • Abstract License Flag
    Disallowed

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