Titlebook: New Pathways to Civil Justice in Europe; Challenges of Access Xandra Kramer,Alexandre Biard,Erlis Themeli Book 2021 The Editor(s) (if appli

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Nicolas Vermeyse employed in the study of exponential stability in the m.s.s. and involve obtaining necessary and sufficient conditions for ultimate boundedness in the m.s.s. in terms of the Lyapunov function. We achieve this goal both for mild and for strong variational solutions. As a consequence we obtain suffi

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mild, and martingale solutions, and study the problem of existence and uniqueness. As in the deterministic case, for example in Pazy (Semigroups of Linear Operators and Applications to Partial Differential Equations. Applied Mathematical Sciences, vol. 44. Springer, New York .), we first study solu

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Pieter-Jan De Koningetween diffusion processes and second order partial differential equations (PDEs), and financial mathematics. It pays special attention to the relations between SDEs/BSDEs and second order PDEs under minimal regularity assumptions, and also extends those results to equations with multivalued coeffic

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Frédérique Feriaud,Pierre-Laurent Holleville only idealizations ofthe actual physical processes, which might be driven by a wide bandwidth process or be adiscrete parameter system with correlated driving noises. Optimal strategies derived for thediffusion models would not be of much interest if they were not “nearly optimal” for thephysical s

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Stefan Weiser,Felix Braunn. Game theory deals withtactical interactions among multiple decision makers. These interactions can range fromcompletely non-cooperative to completely cooperative. These decision makers are usuallyreferred as players or agents. Each player either tries to maximize (in which case theobjective funct

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Paulien van der Grintennd boundary value problems for partial differential inclusions. The self-contained volume is designed to  introduce the reader in a systematic fashion, to new methods of the stochastic optimal control theory from the very beginning. The exposition contains detailed proofs and uses new and original m

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Roland Eshuisct problems of optimal control theory and contains both solv​This book aims to further develop the theory of stochastic functional inclusions and their applications for describing the solutions of the initial and boundary value problems for partial differential inclusions. The self-contained volume