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- W2006515839 abstract "We consider a general class of parabolic spde's$$frac{partial u^varepsilon_{t,x}}{partial t}=frac{partial^2 u^varepsilon_{t,x}} {partial x^2}+frac{partial}{partial x} g(u^varepsilon_{t,x})+f(u^varepsilon_{t,x})+varepsilonsigma(u^varepsilon_{t,x}) dot W_{t,x},$$with $(t,x)in [0,T]times [0,1]$ and $varepsilon dot W_{t,x}$, $varepsilon >0$, a perturbed Gaussian space-time white noise. For $(t,x)in (0,T]times(0,1)$ we prove the called Davies and Varadhan-Leandre estimates of the density $p^varepsilon_{t,x}$ of the solution $u^varepsilon_{t,x}$. --------------------------------------------------------------------------------" @default.
- W2006515839 created "2016-06-24" @default.
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- W2006515839 date "2002-01-01" @default.
- W2006515839 modified "2023-09-30" @default.
- W2006515839 title "Density estimates on a parabolic SPDE" @default.
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- W2006515839 doi "https://doi.org/10.5565/publmat_46102_05" @default.
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