Pages that link to "Item:Q711717"
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The following pages link to A note on Harnack inequalities and propagation sets for a class of hypoelliptic operators (Q711717):
Displaying 15 items.
- Kolmogorov-Fokker-Planck equations: comparison principles near Lipschitz type boundaries (Q290566) (← links)
- The strong maximum principle and the Harnack inequality for a class of hypoelliptic non-Hörmander operators (Q332191) (← links)
- Harnack inequality for hypoelliptic second order partial differential operators (Q334909) (← links)
- A matrix differential Harnack estimate for a class of ultraparabolic equations (Q462308) (← links)
- A boundary estimate for non-negative solutions to Kolmogorov operators in non-divergence form (Q666276) (← links)
- Nonuniqueness for the kinetic Fokker-Planck equation with inelastic boundary conditions (Q1710973) (← links)
- Potential theory for a class of strongly degenerate parabolic operators of Kolmogorov type with rough coefficients (Q2065071) (← links)
- The A-property of the Kolmogorov measure (Q2402498) (← links)
- Two-sided bounds for degenerate processes with densities supported in subsets of \(\mathbb R^N\) (Q2512907) (← links)
- An invariant Harnack inequality for a class of hypoelliptic ultraparabolic equations (Q2569746) (← links)
- Quantitative spectral gaps for hypoelliptic stochastic differential equations with small noise (Q2668202) (← links)
- Sharp Harnack inequalities for a family of hypoelliptic diffusions (Q2974621) (← links)
- On the structure of the singular set for the kinetic Fokker–Planck equations in domains with boundaries (Q4554151) (← links)
- A geometric statement of the Harnack inequality for a degenerate Kolmogorov equation with rough coefficients (Q5237234) (← links)
- Pointwise and weighted Hessian estimates for Kolmogorov-Fokker-Planck-type operators (Q6196045) (← links)
