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- W1557967597 abstract "We prove some new results on Brownian directed polymers in random environment recently introduced by the authors. The directed polymer in this model is a d-dimensional Brownian motion (up to finite time $t$ ) viewed under a Gibbs measure which is built up with a Poisson random measure on $mathbb{R}_{vdash}mathrm{x}mathbb{R}^{d}$ (time $ mathrm{x}$ space). Here, the Poisson random measure plays the role of the random environment which is independent both in time and in space. We prove that (i)" @default.
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- W1557967597 modified "2023-09-27" @default.
- W1557967597 title "Some new results on Brownian Directed Polymers in Random Environment" @default.
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