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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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Journal of Soviet Mathematics, 1993
Consider the stochastic differential inclusion \[ (1)\quad du(t)+A(t,u(t))dt+C(u(t))dt+B(t,u(t))dw(t)\ni 0,\quad u(0)=u_ 0, \] where A,B: [0,T]\(\times R\to R\), and C is a maximal monotone set-valued map from R into R. Under some regularity conditions, the author associates with this inclusion the family of ordinary differential equations \[ (2)\quad ...
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Consider the stochastic differential inclusion \[ (1)\quad du(t)+A(t,u(t))dt+C(u(t))dt+B(t,u(t))dw(t)\ni 0,\quad u(0)=u_ 0, \] where A,B: [0,T]\(\times R\to R\), and C is a maximal monotone set-valued map from R into R. Under some regularity conditions, the author associates with this inclusion the family of ordinary differential equations \[ (2)\quad ...
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Optimal control for n-person differential stochastic inclusions
Stochastic Analysis and Applications, 1999The existence of an open loop equilibrium for a general class of nonlinear stochastic inclusions is established .
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Quantum stochastic differential inclusions of hypermaximal monotone type
International Journal of Theoretical Physics, 1995zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Journal of Applied Mathematics and Computation
A. Dhanush, V. Vijayakumar
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A. Dhanush, V. Vijayakumar
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Communications in nonlinear science & numerical simulation
Om Prakash Kumar Sharma +2 more
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Om Prakash Kumar Sharma +2 more
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Viable solutions of lower semicontinuous quantum stochastic differential inclusions
Analysis and Mathematical Physics, 2020T. Akinwumi, E. Ayoola
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