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- W3005298156 abstract "A Levy bridge--a stable Levy stochastic process conditioned to arrive at some state at some later time--can exhibit behavior differing dramatically from the more widely studied case of conditioned Brownian (Gaussian) processes. This difference stems from a structural change in the conditioned probability density at intermediate times as the arrival position varies. This structural shift gives rise to a distinction between short and long jumps. We explore the consequences of this idea for the statistics of Levy vs. Brownian bridges, with applications to the analysis of the boundary-crossing problem and a computationally useful representation of Levy bridges that does not carry over directly from the Gaussian case." @default.
- W3005298156 created "2020-02-14" @default.
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- W3005298156 date "2020-02-06" @default.
- W3005298156 modified "2023-09-27" @default.
- W3005298156 title "Probability Bifurcations of L'evy Bridges" @default.
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- W3005298156 hasPublicationYear "2020" @default.
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