scientific article

DOI10.1512/iumj.1979.28.28038zbMath0423.35023OpenAlexW4234166373MaRDI QIDQ3857158

Kazuo Amano

Publication date: 1979

Published in: Indiana University Mathematics Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1512/iumj.1979.28.28038

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

maximum principlesdegenerate elliptic-parabolic operatorsinterior and boundary principles

Mathematics Subject Classification ID

Degenerate parabolic equations (35K65) Maximum principles in context of PDEs (35B50) Degenerate elliptic equations (35J70)

Related Items (14)

Harnack inequality for hypoelliptic second order partial differential operators ⋮ On the Hopf-Oleinik lemma for degenerate-elliptic equations at characteristic points ⋮ A strong maximum principle for globally hypoelliptic operators ⋮ Singular integrals and Feller semigroups with jump phenomena ⋮ The Dirichlet problem for degenerate elliptic 2-dimensional Monge-Ampère equation ⋮ Liouville theorems for a class of linear second-order operators with nonnegative characteristic form ⋮ Propagation of maxima and strong maximum principle for viscosity solutions of degenerate elliptic equations. I: Convex operators ⋮ Maximum Principles for Boundary-Degenerate Second Order Linear Elliptic Differential Operators ⋮ Maximum principle and propagation for intrinsicly regular solutions of differential inequalities structured on vector fields ⋮ Uniqueness of solutions to degenerate elliptic problems with unbounded coefficients ⋮ A geometric statement of the Harnack inequality for a degenerate Kolmogorov equation with rough coefficients ⋮ A linear boundary value problem for a second-order elliptic-parabolic equation ⋮ Investigations on an anisotropic strict extremum principle for elliptic- parabolic equations of second order ⋮ A note on the strong maximum principle

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