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Stochastic evolution equations

Journal of Soviet Mathematics, 1981
The theory of strong solutions of Ito equations in Banach spaces is expounded. The results of this theory are applied to the investigation of strongly parabolic Ito partial differential equations.
Krylov, N. V., Rozovskij, B. L.
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On an Abstract Evolution Equation

Differential Equations, 2004
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Evolution Equations

2017
Preface Kais Ammari and Stephane Gerbi 1. Controllability of parabolic systems - the moment method Farid Ammar Khodja 2. Stabilization of semilinear PDEs, and uniform decay under discretization Emmanuel Trelat 3. A null controllability result for the linear system of Thermoelastic plates with a single control Carlos Castro and Luz de Teresa 4.
Gerbi, Stéphane, Ammari, Kaïs
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Subsolutions for abstract evolution equations

Potential Analysis, 1992
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Barthélémy, Louise, Bénilan, Philippe
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Stability of Abstract Evolution Equations

IFAC Proceedings Volumes, 1977
Publisher Summary This chapter explores the stability of abstract evolution equations. In constructing a model of a complex system, some effects or processes may be approximated or ignored, and so the model is not usually capable of describing all of the dynamical characteristics of the actual system. This chapter presents two aspects of this problem.
W.T.F. Blakeley, A.J. Pritchard
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UNCERTAINTY ANALYSIS FOR EVOLUTION EQUATIONS

International Journal for Uncertainty Quantification
The paper studies uncertaintly quantification for evolution equations with various time-dependent parameters that evolve as stochastic processes. Instead of a sensitivity analysis, we measure functionals of the solution, the so-called quantities of interest, by involving scalarizing statistics.
Marino, Greta   +2 more
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Evolution equations without semigroups

Applied Mathematics and Computation, 2004
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