Deprecated: $wgMWOAuthSharedUserIDs=false is deprecated, set $wgMWOAuthSharedUserIDs=true, $wgMWOAuthSharedUserSource='local' instead [Called from MediaWiki\HookContainer\HookContainer::run in /var/www/html/w/includes/HookContainer/HookContainer.php at line 135] in /var/www/html/w/includes/Debug/MWDebug.php on line 372
Markovianity and ergodicity for a surface growth PDE - MaRDI portal

Markovianity and ergodicity for a surface growth PDE

From MaRDI portal
Publication:1011158

DOI10.1214/08-AOP403zbMath1184.60024arXivmath/0611021OpenAlexW1977862085MaRDI QIDQ1011158

Dirk Blömker, Marco Romito, Franco Flandoli

Publication date: 8 April 2009

Published in: The Annals of Probability (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0611021




Related Items

Energy conservation for weak solutions of a surface growth modelQualitative properties of local random invariant manifolds for SPDEs with quadratic nonlinearityLocal existence and non-explosion of solutions for stochastic fractional partial differential equations driven by multiplicative noiseStochastic PDEs and lack of regularity: a surface growth equation with noise: existence, uniqueness, and blow-upCritical strong Feller regularity for Markov solutions to the Navier-Stokes equationsLocal existence and uniqueness in the largest critical space for a surface growth modelUniqueness and blow-up for a stochastic viscous dyadic modelAnalysis of equilibrium states of Markov solutions to the 3D Navier-Stokes equations driven by additive noiseMarkov selection for the stochastic compressible Navier-Stokes systemMarkov selections for the 3D stochastic Navier-Stokes equationsErgodicity of the 3D stochastic Navier-Stokes equations driven by mildly degenerate noiseOn radial stationary solutions to a model of non-equilibrium growthLocal Existence and Uniqueness for a Two-Dimensional Surface Growth Equation with Space-Time White NoiseOn regularity properties of a surface growth modelFinite time blow-up of complex solutions of the conserved Kuramoto–Sivashinsky equation in ℝd and in the torus 𝕋d, d ⩾ 1Decay rates of solutions to the surface growth equation and the Navier-Stokes systemRigorous numerical verification of uniqueness and smoothness in a surface growth model



Cites Work