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20212026
most citedA General Framework for Solving Singular SPDEs with Applications to Fluid Models Driven by Pseudo-differential Noise

3 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2026

Stochastic Euler Equations with Pseudo-differential Noise: Continuous and Discontinuous Perturbations in Compressible and Incompressible Flows

Kenneth. H. Karlsen, Hao Tang, Feng-Yu Wang

We study stochastic Euler equations in compressible and incompressible regimes, on the whole space and the torus, driven by mixed multiplicative noise: continuous Stratonovich/Itô…

math.PR2026

Asymptotic Log-Harnack Inequality for Degenerate SPDEs with Reflection

Qi Li, Feng-Yu Wang, Tusheng Zhang

By constructing a suitable coupling by change of measures, the asymptotic log- Harnack inequality is established for a class of degenerate SPDEs with reflection. This inequality im…

math.AP2022★ 3 cited

A General Framework for Solving Singular SPDEs with Applications to Fluid Models Driven by Pseudo-differential Noise

Hao Tang, Feng-Yu Wang

In this paper we focus on nonlinear SPDEs with singularities included in both drift and noise coefficients, for which the Gelfand-triple argument developed for (local) monotone SPD…

math.AP2022

A New Type Distribution Dependent SDE for Singular Nonlinear PDE

Feng-yu Wang

We propose a new type SDE depending on the future distributions with all initial values, and establish the correspondence between this equation and the associated singular nonlinea…

math.AP2022

Well-posedness, Smoothness and Blow-up for Incompressible Navier-Stokes Equations

Feng-Yu Wang

For any divergence free initial datum with for some , the well-posedness and smoothness are…

math.AP2022

Distribution Dependent SDEs for Navier-Stokes Type Equations

Feng-Yu Wang

To characterize Navier-Stokes type equations where the Laplacian is extended to a singular second order differential operator, we propose a class of SDEs depending on the distribut…

math.PR2021

Density Dependent Singular Stochastic Differential Equations

Feng-Yu Wang

The (strong and weak) well-posedness is proved for singular SDEs depending on the distribution density point-wisely and globally, where the drift satisfies a local integrability co…