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    Stochastic bifurcation models 

    Burdzy, Krzysztof; Bass, Richard F. (Institute of Mathematical Statistics, 1999-01)
    We study an ordinary differential equation controlled by a stochastic process. We present results on existence and uniqueness of solutions, on associated local times (Trotter and Ray-Knight theorems), and on time and direction of bifurcation. A relationship with Lipschitz approximations to Brownian paths is also discussed.
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    On the time and direction of stochastic bifurcation 

    Burdzy, Krzysztof; Frankel, David M.; Pauzner, Ady (Elsevier, 1998)
    This paper is a mathematical companion to an article introducing a new economics model, by Burdzy, Frankel and Pauzner (1997). The motivation of this paper is applied, but the results may have some mathematical interest in their own right. Our model, i.e., equation (1.1) below, does not seem to be known in literature. Despite ...

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    Author
    Burdzy, Krzysztof (2)
    Bass, Richard F. (1)Frankel, David M. (1)Pauzner, Ady (1)Subject
    bifurcation time (2)
    Brownian motion (2)
    asymptotic value (1)bifurcation (1)differential equations (1)excursion theory (1)fractional Brownian motion (1)Lipschitz approximation (1)Lipschitz functions (1)local time (1)... View MoreDate Issued1999 (1)1998 (1)

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