Pages that link to "Item:Q5237234"
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The following pages link to A geometric statement of the Harnack inequality for a degenerate Kolmogorov equation with rough coefficients (Q5237234):
Displaying 13 items.
- Gaussian lower bounds for non-homogeneous Kolmogorov equations with measurable coefficients (Q2021529) (← links)
- Potential theory for a class of strongly degenerate parabolic operators of Kolmogorov type with rough coefficients (Q2065071) (← links)
- A note on the weak regularity theory for degenerate Kolmogorov equations (Q2109373) (← links)
- Spatial regularity for a class of degenerate Kolmogorov equations (Q2147972) (← links)
- Moser's estimates for degenerate Kolmogorov equations with non-negative divergence lower order coefficients (Q2278481) (← links)
- Harnack inequality for a class of Kolmogorov-Fokker-Planck equations in non-divergence form (Q2418420) (← links)
- LOG-TRANSFORM AND THE WEAK HARNACK INEQUALITY FOR KINETIC FOKKER-PLANCK EQUATIONS (Q6076538) (← links)
- (Q6150744) (← links)
- On a spatially inhomogeneous nonlinear Fokker-Planck equation: Cauchy problem and diffusion asymptotics (Q6196176) (← links)
- Harnack inequality and maximum principle for degenerate Kolmogorov operators in divergence form (Q6558303) (← links)
- New perspectives on recent trends for Kolmogorov operators (Q6612903) (← links)
- The Harnack inequality fails for nonlocal kinetic equations (Q6651547) (← links)
- Harnack inequality and asymptotic lower bounds for the relativistic Fokker-Planck operator (Q6670678) (← links)
