Moscow State University

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20002026

most citedTubulin bond energies and microtubule biomechanics determined from nanoindentation in silico

88 citations

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math.PR2014★ 3 cited

Intrinsic scales for high-dimensional LEVY-driven models with non-Markovian synchronizing updates

Anatoly Manita

We propose stochastic $N$ -component synchronization models $(x_{1} (t), ..., x_{N} (t))$ , $x_{j} \in R^{d}$ , $t \in R_{+}$ , whose dynamics is described by Levy processes…

math.PR2013

On ergodic properties of nonlinear Markov chains and stochastic McKean-Vlasov equations

Oleg Butkovsky

We study ergodic properties of nonlinear Markov chains and stochastic McKean-Vlasov equations. For nonlinear Markov chains we obtain sufficient conditions for existence and uniquen…

math.PR2013★ 4 cited

Asymptotic Expansion of Gaussian Chaos via Probabilistic Approach

Enkelejd Hashorva, Dmitry Korshunov, Vladimir I. Piterbarg

For a centered $d$ -dimensional Gaussian random vector $ξ = (ξ_{1}, \dots, ξ_{d})$ and a homogeneous function $h : R^{d} \to R$ we derive asymptotic expansions for the tail of the Gaussian chao…