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  2. A Stochastic Interpretation of the Cauchy Problem Solution for the Equation ∂u/∂t=(σ^2/2)Δu+V(x)u with Complex σ.

    Faddeev, M. M., Ibragimov, I. A. & Smorodina, N. V., 2016, In: Markov Processes and Related Fields. 22, 2, p. 203-226

    Research output: Contribution to journal › Article

  3. Convergence of independent random variable sum distributions to signed measures and applications to the large deviations problem

    Smorodina, N. V. & Faddeev, M. M., 2010, In: Theory of Stochastic Processes. 16(32), 1, p. 94-102

    Research output: Contribution to journal › Article

  4. Limit theorems for symmetric random walks and probabilistic approximation of the Cauchy problem solution for Schrödinger type evolution equations

    Ibragimov, I. A., Smorodina, N. V. & Faddeev, M. M., 2015, In: Stochastic Processes and their Applications. 125, 12, p. 4455 --- 4472

    Research output: Contribution to journal › Article

  5. Limit Theorems on Convergence of Expectations of Functionals of Sums of Independent Random Variables to Solutions of Initial-Boundary Value Problems

    Ibragimov, I. A., Smorodina, N. V. & Faddeev, M. M., 2015, In: Theory of Probability and its Applications. 59, 2, p. 244 -- 259

    Research output: Contribution to journal › Article

  6. On a Probabilistic Method of Solving a One-Dimensional Initial-Boundary Value Problem

    Ibragimov, I. A., Smorodina, N. V. & Faddeev, M. M., 2014, In: Theory of Probability and its Applications. 58, 2, p. 242-263

    Research output: Contribution to journal › Article

  7. On the Similarity of Some Differential Operators to Self-Adjoint Ones

    Faddeev, M. M. & Shterenberg, R. G., 2002, In: Mathematical Notes. 72, 2, p. 261 - 270

    Research output: Contribution to journal › Article

  8. The Levy-Khinchin Representation of the One Class of Signed Stable Measures and Some Its Applications

    Smorodina, N. V. & Faddeev, M. M., 2010, In: Acta Applicandae Mathematicae. 110, 3, p. 1289 - 1308

    Research output: Contribution to journal › Article

  9. The Probabilistic Approximation of the Dirichlet Initial Boundary Value Problem Solution for the Equation $\partial u/\partial t=(\sigma^2/2)/\Delta u$ With a Complex Parameter $\sigma$

    Ibragimov, I. A., Smorodina, N. V. & Faddeev, M. M., 2014, In: Markov Processes and Related Fields. 20, 3, p. 391-414

    Research output: Contribution to journal › Article

  10. The probabilistic representation of the exponent of a class of pseudo-differential operators

    Albeverio, S., Smorodina, N. V. & Faddeev, M. M., 2011, In: Global and Stochastic Analysis. 1, 2, p. 123-148

    Research output: Contribution to journal › Article

  11. Аналитические диффузионные процессы: определение, свойства, предельные теоремы

    Ибрагимов, И. А., Смородина, Н. В. & Фаддеев, М. М., 2016, In: ТЕОРИЯ ВЕРОЯТНОСТЕЙ И ЕЕ ПРИМЕНЕНИЯ. 61, 2, p. 300 -- 326

    Research output: Contribution to journal › Article

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