D. Smirnova

activity

20172019

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math-ph2019

Stochastic differential equations for Lie group valued moment maps

Anton Alekseev, Elizaveta Arzhakova, Daria Smirnova

The celebrated result by Biane-Bougerol-O'Connell relates Duistermaat-Heckman (DH) measures for coadjoint orbits of a compact Lie group $G$ with the multi-dimensional Pitman transf…

math-ph2018

Another proof of $p_{c} = \frac{q}{1 + q}$ on $Z^{2}$ with $q \in [1, 4]$ for random-cluster model

E. Mukoseeva, D. Smirnova

In this paper we give another proof of $p_{c} = \frac{q}{1 + q}$ on $Z^{2}$ with $q \in [1, 4]$ , based on the method of parafermionic observables.

math-ph2017

Sub-ballisticity of self-repelling polymers in Z^d

Daria Smirnova

In this article, we prove sub-ballisticity for a class of self-repelling polymers inZ^d. Self-repelling polymers are a two-way generalization of the model of self-avoiding walks, f…

Stochastic differential equations for Lie group valued moment maps

Another proof of pc​=1+q​q​​ on Z2 with q∈[1,4] for random-cluster model

Sub-ballisticity of self-repelling polymers in Z^d

Another proof of $p_{c} = \frac{q}{1 + q}$ on $Z^{2}$ with $q \in [1, 4]$ for random-cluster model