Search Results - "Sviridyuk, G. A."

Linear Sobolev Type Equations with Relatively p-Sectorial Operators in Space of ＂Noises by Favini, Angelo, Manakova, N. A., Sviridyuk, G. A.

“…The concept of “white noise,” initially established in finite-dimensional spaces, is transferred to infinite-dimensional case. The goal of this transition is…”
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The Avalos–Triggiani Problem for the Linear Oskolkov System and a System of Wave Equations by Sviridyuk, G. A., Sukacheva, T. G.

“…The Avalos–Triggiani problem for a system of wave equations and the linear Oskolkov system is investigated. The method proposed by G. Avalos and R. Triggiani…”
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Stochastic Equations of Sobolev Type with Relatively -Radial Operators in Spaces of Differential Forms by Shafranov, D. E., Kitaeva, O. G., Sviridyuk, G. A.

“…We consider the Showalter–Sidorov problem for the stochastic version of the linear Ginzburg–Landau equation in Hilbert spaces of smooth differential forms…”
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Reconstruction of a Dynamically Distorted Signal Based on the Theory of Optimal Dynamic Measurements by Shestakov, A. L., Zamyshlyaeva, A. A., Manakova, N. A., Sviridyuk, G. A., Keller, A. V.

“…We present a new algorithm for processing the results of dynamic measurements in which it is necessary to find the input signal based on the known output or…”
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The phase spaces of a class of linear higher-order Sobolev type equations by Sviridyuk, G A, Zamyshlyaeva, A A

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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Hoff equations on graphs by Sviridyuk, G A, Shemetova, V V

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On the Phase Space Fold of a Nonclassical Equation by Sviridyuk, G A, Karamova, A F

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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The Phase Space of the Cauchy–Dirichlet Problem for a Nonclassical Equation by Sviridyuk, G. A., Ankudinov, A. V.

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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On the stability of solutions of the Oskolkov equations on a graph by Sviridyuk, G. A., Shipilov, A. S.

“…We consider the problem on the stability of the Oskolkov equations defined on a finite connected directed graph with the continuity and flow balance conditions…”
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Verigin's Problem for Linear Equations of the Sobolev Type with Relatively p-Sectorial Operators by Sviridyuk, G A, Zagrebina, S A

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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On the numerical solution convergence of optimal control problems for Leontief type system by A. V. Keller, G. A. Sviridyuk

“…This article contains proving the convergence of numerical solving of optimal control problem for degenerate linear systems of ordinary differential equations…”
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Evolution linear equations of the Sobolev type on a graph by Sviridyuk, G. A., Pivovarova, P. O.

“…We analyze the stability and solvability of the Cauchy problem for the equations λu jt − u jtxx = βu jxx − αu jxxxx + γu j + f j , which appear in filtration…”
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An Optimal Control Problem for the Oskolkov Equation by Sviridyuk, G A, Plekhanova, M V

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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Regular Perturbations of a Class of Sobolev Type Linear Equations by Sviridyuk, G A, Manakova, N A

“…(ProQuest: Abstract omitted; see image)[PUBLICATION ABSTRACT]…”
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On Direct and Inverse Problems for the Hoff Equations on Graph by G. A. Sviridyuk, A. A. Bayazitova

“…The Hoff equations defined on graph describe the dynamics of H-beams construction buckling. Generalization of the direct problem which is the Cauchy problem is…”
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Hoff Equation Stability on a Graph by P. O. Pivovarova, S. A. Zagrebina, G. A. Sviridyuk

“…We consider the stability of stationary solutions of the Hoff equation on a graph, which is a model design of I-beams. The basic approach second Lyapunov…”
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Stability of solutions of Oskolkov linear equations on a geometrical graph by G. A. Sviridyuk, A. S. Shipilov

“…Stability and unstability of steady-state solutions of Oskolkov linear equations λujt−ujtxx=νujxx on a geometrical graph depending on parameter λ∈R are studied…”
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An optimal control problem for the Hoff equation by Sviridyuk, G. A., Manakova, N. A.

“…The sufficient and necessary conditions are given for existence of an optimal control in the bending problem for an I-beam.[PUBLICATION ABSTRACT]…”
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Stochastic Equations of Sobolev Type with Relatively $$p $$-Radial Operators in Spaces of Differential Forms by Shafranov, D. E., Kitaeva, O. G., Sviridyuk, G. A.

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Stochastic Equations of Sobolev Type with Relatively-Radial Operators in Spaces of DifferentialForms by Shafranov, D E, Kitaeva, O G, Sviridyuk, G A

“…We consider the Showalter–Sidorov problem for the stochastic version of the linear Ginzburg–Landau equation in Hilbert spaces of smooth differential forms…”
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