Results 191 to 200 of about 2,483,773 (237)
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On the approximation of solutions of stochastic differential inclusions
Journal of Soviet Mathematics, 1991See the review in Zbl 0675.60049.
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A class of higher-order fractional stochastic differential inclusions and feedback control results
Applicable AnalysisThe article primarily investigates feedback control results for higher order fractional stochastic differential inclusions. To begin with, we employ fundamental tools from fractional calculus, cosine families, stochastic analysis, multivalued analysis ...
A. Dhanush, V. Vijayakumar
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On the stability of solutions of stochastic differential inclusions
Ukrainian Mathematical Journal, 1995The author obtains sufficient conditions for the stability in probability of the trivial solution to the stochastic differential inclusion \[ du+A(t,u(t))dt+ C(u(t))dt+B(t,u(t))dw(t)\ni 0, \] where \(w(t)\) is a Wiener process in \(R^{d}\), \(A(t,u)\in R^{d}\), \(B(t,u)\in {\mathcal L}(R^{d})\), \({\mathcal L}(R^{d})\) is a space of linear operators in
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, 2020
In the framework of the Hudson–Parthasarathy quantum stochastic calculus, we employ a recent generalization of the Michael selection results in the present noncommutative settings to prove that the function space of the matrix elements of solutions to ...
D. Dikko
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In the framework of the Hudson–Parthasarathy quantum stochastic calculus, we employ a recent generalization of the Michael selection results in the present noncommutative settings to prove that the function space of the matrix elements of solutions to ...
D. Dikko
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Control of time-delayed linear differential inclusions with stochastic disturbance
Journal of the Franklin Institute, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jun Huang 0006 +3 more
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Applicable Analysis, 2018
In this paper, we investigate the topological properties of solution sets for Sobolev-type fractional stochastic differential inclusions with Poisson jumps in Caputo and Riemann–Liouville fractional derivatives of order , respectively.
Zhi-Han Zhao, Yong-Kui Chang
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In this paper, we investigate the topological properties of solution sets for Sobolev-type fractional stochastic differential inclusions with Poisson jumps in Caputo and Riemann–Liouville fractional derivatives of order , respectively.
Zhi-Han Zhao, Yong-Kui Chang
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Open Systems & Information Dynamics, 1992
Summary: The familiar procedure of adding white noise to deterministic systems of equations may not be appropriate or even possible in some modelling problems arising in the biological sciences. Although some mathematical handle on indeterminant factors (i.e.
Antonelli, Peter L., Křivan, Vlastimil
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Summary: The familiar procedure of adding white noise to deterministic systems of equations may not be appropriate or even possible in some modelling problems arising in the biological sciences. Although some mathematical handle on indeterminant factors (i.e.
Antonelli, Peter L., Křivan, Vlastimil
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Nonlinear stochastic differential inclusions on balance space
Stochastic Analysis and Applications, 1994In this paper we present some new results on the existence and regularity of mild solutions of a class of nonlinear stochastic differential inclusions on Hilbert space. The drift is multivalued and the diffusion is single valued but both nonlinear admitting differential operators unlike in [3].
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Existence and Controllability Results for Fractional Stochastic Semilinear Differential Inclusions
Differential Equations and Dynamical Systems, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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