Перегляд за автором "Buldygin, V.V."

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On the convergence of positive increasing functions to infinity

Buldygin, V.V.; Klesov, O.I.; Steinebach, J.G. (Український математичний журнал, 2010)

We study the conditions of convergence to infinity for some classes of functions extending the well-known class of regularly varying (RV) functions, such as, e.g., O-regularly varying (ORV) functions or positive increasing ...
On the φ-asymptotic behaviour of solutions of stochastic differential equations

Buldygin, V.V.; Klesov, O.I.; Steinebach, J.G.; Tymoshenko, O.A. (2008)

In this paper we study the a.s. asymptotic behaviour of the solution of the stochastic dfferential equation dX(t) = g(X(t))dt +σ(X(t))dW(t), X(0) = b > 0, where g and σ are positive continuous functions and W is a Wiener ...
Precise asymptotics over a small parameter for a series of large deviation probabilities

Buldygin, V.V.; Klesov, O.I.; Steinebach, J.G. (2007)
Properties of a Subclass of Avakumović Functions and Their Generalized Inverses

Buldygin, V.V.; Klesov, O.I.; Steinebach, J.G. (Український математичний журнал, 2002)

We study properties of a subclass of ORV functions introduced by Avakumović and provide their applications for the strong law of large numbers for renewal processes.
PRV property and the asymptotic behaviour of solutions of stochastic differential equations

Buldygin, V.V.; Klesov, O.I.; Steinebach, J.G. (2005)

We consider the a.s. asymptotic behaviour of a solution of the stochastic differential equation (SDE) dX(t) = g(X(t))dt + σ(X(t))dW(t), with X(0) ≡ b > 0, where g(.) and σ(.) are positive continuous functions and W(.) ...

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Перегляд за автором "Buldygin, V.V."

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Перегляд за автором "Buldygin, V.V."

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