Stochastics and Partial Differential Equations-Analysis and Computatio

Papers
(The TQCC of Stochastics and Partial Differential Equations-Analysis and Computatio is 3. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2021-09-01 to 2025-09-01.)
ArticleCitations
An $$L_q(L_p)$$-theory for space-time non-local equations generated by Lévy processes with low intensity of small jumps17
Interpolating the stochastic heat and wave equations with time-independent noise: solvability and exact asymptotics14
Corrigendum to: Local strong solutions to the stochastic third grade fluid equations with Navier boundary conditions (Stoch PDE: Anal Comp 12, 1699-1744 (2024))10
A mild Girsanov formula8
Inviscid limit for stochastic second-grade fluid equations8
A central limit theorem for nonlinear conservative SPDEs7
Existence and probabilistic representation of the solutions of semilinear parabolic PDEs with fractional Laplacians7
Scaling limits of stochastic transport equations on manifolds7
Higher order homogenization for random non-autonomous parabolic operators6
From additive to transport noise in 2D fluid dynamics6
Optimal decay of the parabolic semigroup in stochastic homogenization for correlated coefficient fields6
Regularity theory for a new class of fractional parabolic stochastic evolution equations6
Well-posedness for a stochastic 2D Euler equation with transport noise6
Trace theorem and non-zero boundary value problem for parabolic equations in weighted Sobolev spaces5
Stationary solutions for the nonlinear Schrödinger equation5
Averaging principle and normal deviations for multi-scale stochastic hyperbolic–parabolic equations5
Bismut-Stroock Hessian formulas and local Hessian estimates for heat semigroups and harmonic functions on Riemannian manifolds5
Quasi-invariance of Gaussian measures for the periodic Benjamin-Ono-BBM equation4
Strong Feller semigroups and Markov processes: a counterexample4
Optimal convergence order for multi-scale stochastic Burgers equation4
Renormalization of stochastic nonlinear heat and wave equations driven by subordinate cylindrical Brownian noises4
Multilevel Monte Carlo  FEM  for elliptic PDEs with Besov random tree priors4
Regularity of random elliptic operators with degenerate coefficients and applications to stochastic homogenization4
Mixing rates for Hamiltonian Monte Carlo algorithms in finite and infinite dimensions4
Statistical solutions for the Navier–Stokes–Fourier system3
Phase transitions in asymptotically singular anderson hamiltonian and parabolic model3
Estimation of anisotropic viscosities for the stochastic primitive equations3
Numerical approximation of nonlinear SPDE’s3
Transport noise restores uniqueness and prevents blow-up in geometric transport equations3
On a finite-volume approximation of a diffusion-convection equation with a multiplicative stochastic force3
$$L^2$$-theory for transition semigroups associated to dissipative systems3
Delayed blow-up and enhanced diffusion by transport noise for systems of reaction–diffusion equations3
Analytically weak solutions to stochastic heat equations with spatially rough noise3
LDP and CLT for SPDEs with transport noise3
Global dissipative martingale solutions to the variational wave equation with stochastic forcing3
Rate of convergence of a semi-implicit time euler scheme for a 2D bénard–boussinesq model3
Once again on evolution equations with monotone operators in Hilbert spaces and applications3
Pathwise uniqueness for singular stochastic Volterra equations with Hölder coefficients3
A counterexample to the strong Skorokhod representation theorem3
A note on log–log blow up solutions for stochastic nonlinear Schrödinger equations3
Temporal fractal nature of linearized Kuramoto–Sivashinsky SPDEs and their gradient in one-to-three dimensions3
Stochastic fractional conservation laws: large deviation principle, central limit theorem and moderate deviation principle3
A linear stochastic biharmonic heat equation: hitting probabilities3
Solutions to the stochastic thin-film equation for the range of mobility exponents $$n\in (2,3)$$3
Preface3
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