Stochastic partial differential equations in infinite dimensional spaces

By M. Métivier. 2013

105 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/35b21fe13adae66ad8eb63ca20fab086e0314091

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Citations in the corpus

• Stochastic Navier–Stokes Equations Driven by Lévy Noise in Unbounded 3D Domains (2012, methodology): “Now, we recall the Aldous condition which is connected with condition [T̃] (see [19, 22] and [2]).”
• The existence of martingale solutions to the stochastic Boussinesq equations (2011, methodology): “The assumption corresponding to the modulus of continuity is given by the Aldous condition, see Métivier [15] and Section 2.”
• Stochastic Integration in Banach Spaces - a Survey (2013, methodology): “This integral was popularised by Da Prato and Zabczyk, who used it to study stochastic partial differential equations (SPDE) by functional analytic and operator theoretic methods [26, 27]; see also [73].”
• Existence of a martingale solution of the stochastic Navier-Stokes equations in unbounded 2D and 3D-domains (2012, unknown): “16) Now, we recall the Aldous condition which is connected with condition [T̃], see [30] and [2].”