Critical regularity estimates for stopped processes enable quantitative dissipativity, global existence, and exponential decay of solutions to stochastic reaction-diffusion equations in L^q(Ω; C_0(¯O)).
Stroock, Probability Theory: An Analytic View
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Critical regularity and dissipativity for stochastic reaction-diffusion equations in Bochner spaces over spaces of continuous functions
Critical regularity estimates for stopped processes enable quantitative dissipativity, global existence, and exponential decay of solutions to stochastic reaction-diffusion equations in L^q(Ω; C_0(¯O)).