Pages that link to "Item:Q298388"

The following pages link to A counterexample to the Hopf-Oleinik lemma (elliptic case) (Q298388):

Displaying 21 items.

• On the Hopf-Oleinik lemma for degenerate-elliptic equations at characteristic points (Q342989) (← links)
• Inhomogeneous Hopf-Oleĭnik lemma and regularity of semiconvex supersolutions via new barriers for the Pucci extremal operators (Q725272) (← links)
• Hopf's boundary point lemma, the Krein-Rutman theorem and a special domain (Q743468) (← links)
• Strict positivity for the principal eigenfunction of elliptic operators with various boundary conditions (Q783323) (← links)
• On the regularity of domains satisfying a uniform hour-glass condition and a sharp version of the Hopf-Oleinik boundary point principle (Q2016712) (← links)
• On the semiclassical spectrum of the Dirichlet-Pauli operator (Q2039604) (← links)
• A note on boundary point principles for partial differential inequalities of elliptic type (Q2153877) (← links)
• A note on boundary differentiability of solutions of elliptic equations in nondivergence form (Q2188925) (← links)
• On the boundary point principle for divergence-type equations (Q2281282) (← links)
• A comparison theorem for nonsmooth nonlinear operators (Q2660164) (← links)
• Optimal trapping for Brownian motion: a nonlinear analogue of the torsion function (Q2660176) (← links)
• An increasing function with infinitely changing convexity (Q2786835) (← links)
• A centennial of the Zaremba-Hopf-Oleinik lemma (Q2882324) (← links)
• Hopf's lemma for a class of singular/degenerate PDE-s (Q3194659) (← links)
• (Q4219087) (← links)
• The normal derivative lemma and surrounding issues (Q5088174) (← links)
• On the boundary estimates for second-order elliptic equations (Q5745154) (← links)
• Boundary Lipschitz regularity and the Hopf lemma for fully nonlinear elliptic equations (Q6152024) (← links)
• Schauder type estimates for degenerate or singular elliptic equations with DMO coefficients (Q6636316) (← links)
• A survey of results of St. Petersburg State university research school on nonlinear partial differential equations. I (Q6638373) (← links)
• Higher order boundary Harnack principles in Dini type domains (Q6644986) (← links)