STOCHASTIC SOLUTIONS OF THE TWO-DIMENSIONAL PRIMITIVE EQUATIONS OF THE OCEAN AND ATMOSPHERE WITH AN ADDITIVE NOISE

From MaRDI portal
Publication:3434315

DOI10.1142/S0219530507000948zbMath1126.35040OpenAlexW2003852042MaRDI QIDQ3434315

B. D. Ewald, Madalina Petcu, Roger M. Temam

Publication date: 25 April 2007

Published in: Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0219530507000948




Related Items (17)

Time discrete approximation of weak solutions to stochastic equations of geophysical fluid dynamics and applicationsThe exponential behavior and stability of the stochastic three-dimensional primitive equations driven by Lévy noisePath-Based Divergence Rates and Lagrangian Uncertainty in Stochastic FlowsRANDOM ATTRACTOR FOR THE 3D VISCOUS STOCHASTIC PRIMITIVE EQUATIONS WITH ADDITIVE NOISEMartingale Solutions of the Stochastic 2D Primitive Equations with Anisotropic ViscosityWell-posedness for the stochastic 2D primitive equations with Lévy noiseErgodicity of two-dimensional primitive equations of large scale ocean in geophysics driven by degenerate noiseRandom attractor for the 3D viscous primitive equations driven by fractional noisesOn unique ergodicity in nonlinear stochastic partial differential equationsExistence and Regularity of Invariant Measures for the Three Dimensional Stochastic Primitive EquationsPathwise solutions of the 2-D stochastic primitive equationsParameter estimation for the stochastically perturbed Navier-Stokes equationsLocal martingale and pathwise solutions for an abstract fluids modelWell-posedness of stochastic primitive equations with multiplicative noise in three dimensionsCauchy convergence schemes for some nonlinear partial differential equationsON THE EQUATION OF BARENBLATT–SOBOLEVGlobal well-posedness of stochastic 2D primitive equations with random initial conditions



Cites Work


This page was built for publication: STOCHASTIC SOLUTIONS OF THE TWO-DIMENSIONAL PRIMITIVE EQUATIONS OF THE OCEAN AND ATMOSPHERE WITH AN ADDITIVE NOISE