Wong–Zakai approximations for non-autonomous stochastic parabolic equations with X-elliptic operators in higher regular spaces (Q6042762)

scientific article; zbMATH DE number 7681854

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English	Wong–Zakai approximations for non-autonomous stochastic parabolic equations with <i>X</i>-elliptic operators in higher regular spaces	scientific article; zbMATH DE number 7681854

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scholarly article

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title

Wong–Zakai approximations for non-autonomous stochastic parabolic equations with X-elliptic operators in higher regular spaces (English)

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Journal of Mathematical Physics

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publication date

4 May 2023

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MaRDI profile type

MaRDI publication profile

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full work available at URL

https://doi.org/10.1063/5.0111876

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cites work

Q4210478

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Isoperimetric and Sobolev inequalities for Carnot-Carath�odory spaces and the existence of minimal surfaces

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Asymptotic behavior of random Navier-Stokes equations driven by Wong-Zakai approximations

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Maximum Principle, Nonhomogeneous Harnack Inequality, and Liouville Theorems forX-Elliptic Operators

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Rate of convergence of Wong-Zakai approximations for stochastic partial differential equations

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Approximation for random stable manifolds under multiplicative correlated noises

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Smooth approximation of stochastic differential equations

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Liouville theorem for \(X\)-elliptic operators

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Attractors met \(X\)-elliptic operators

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Liouville theorems for Fuchsian-type operators on the Heisenberg group

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Q4364830

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\(X\)-elliptic operators and \(X\)-control distances

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Attractors for a class of semi-linear degenerate parabolic equations with critical exponent

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Global attractor for degenerate damped hyperbolic equations

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Q5890172

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Regularity of Wong-Zakai approximation for non-autonomous stochastic quasi-linear parabolic equation on \(\mathbb{R}^N\)

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Wong-Zakai approximations and long term behavior of stochastic partial differential equations

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Wong–Zakai approximations with convergence rate for stochastic partial differential equations

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Opérateurs uniformément sous-elliptiques sur les groupes de Lie. (Uniformly sub-elliptic operators on Lie groups)

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Wong-Zakai approximations and center manifolds of stochastic differential equations

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The Wong-Zakai approximations of invariant manifolds and foliations for stochastic evolution equations

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Q5670045

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WONG-ZAKAI APPROXIMATIONS AND ATTRACTORS FOR FRACTIONAL STOCHASTIC REACTION-DIFFUSION EQUATIONS ON UNBOUNDED DOMAINS

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An interpretation of stochastic differential equations as ordinary differential equations which depend on the sample point

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On the gap between deterministic and stochastic ordinary differential equations

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Infinite-dimensional dynamical systems in mechanics and physics.

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Wiener criterion for \(X\)-elliptic operators

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Estimates of the Green function for X-elliptic operators

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Sufficient and necessary criteria for existence of pullback attractors for non-compact random dynamical systems

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Existence and upper semicontinuity of attractors for stochastic equations with deterministic non-autonomous terms

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Wong-Zakai approximations and attractors for stochastic reaction-diffusion equations on unbounded domains

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On the relation between ordinary and stochastic differential equations

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On the Convergence of Ordinary Integrals to Stochastic Integrals

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Random dynamics of non-autonomous semi-linear degenerate parabolic equations on \(\mathbb{R}^N\) driven by an unbounded additive noise

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Higher-order Wong-Zakai approximations of stochastic reaction-diffusion equations on \(\mathbb{R}^N\)

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High-order Wong-Zakai approximations for non-autonomous stochastic \(p\)-Laplacian equations on \(\mathbb{R}^N\)

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Wong–Zakai approximations of the non-autonomous stochastic FitzHugh–Nagumo system on RN in higher regular spaces

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Identifiers

zbMATH Open document ID

1512.37094

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DOI

10.1063/5.0111876

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Mathematics Subject Classification ID

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Mathematics(1 entry)

mardi Publication:6042762

Wong–Zakai approximations for non-autonomous stochastic parabolic equations with <i>X</i>-elliptic operators in higher regular spaces (Q6042762)

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Mathematics(1 entry)