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  • Search: subject:"Existence and uniqueness of a mild solution"
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Existence and uniqueness of a mild solution 3 Stochastic evolution equations in infinite dimensions 2 Classical limit theorem 1 Exponential stability of second moments with a general decay 1 Exponential stabilizability 1 Finite delay 1 Razumikhin type theorem 1 Robust stabilization 1 SDEs 1 Trotter–Kato approximations 1
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Article 3
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Govindan, T.E. 3 Ahmed, N.U. 2
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Statistics & Probability Letters 3
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RePEc 3
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On Trotter–Kato approximations of semilinear stochastic evolution equations in infinite dimensions
Govindan, T.E. - In: Statistics & Probability Letters 96 (2015) C, pp. 299-306
The paper studies semilinear stochastic evolution equations in a real Hilbert space. The main goal is to consider the Trotter–Kato approximations of mild solutions of such equations. As an application, a classical limit theorem on the dependence of such equations on a parameter is obtained.
Persistent link: https://ebvufind01.dmz1.zbw.eu/10011115936
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Robust stabilization with a general decay of mild solutions of stochastic evolution equations
Govindan, T.E.; Ahmed, N.U. - In: Statistics & Probability Letters 83 (2013) 1, pp. 115-122
In this paper we study the question of robust stabilization of infinite dimensional stochastic systems against uncertainty induced by relatively bounded perturbations of the principal operator determining the system. We present results on state feedback robust stabilization with a general decay....
Persistent link: https://ebvufind01.dmz1.zbw.eu/10010593914
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A note on exponential state feedback stabilizability by a Razumikhin type theorem of mild solutions of SDEs with delay
Govindan, T.E.; Ahmed, N.U. - In: Statistics & Probability Letters 82 (2012) 7, pp. 1303-1309
In this paper, we study the question of state feedback exponential stabilizability by using a Razumikhin type theorem of mild solutions of SDEs in infinite dimensions with finite delay. An example is presented to illustrate the theory.
Persistent link: https://ebvufind01.dmz1.zbw.eu/10010571795
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