Ober die invaritanz konvexer teilmengen eines normierten raumes in bezug auf ellipische differentaialaleichungen
From MaRDI portal
Publication:4171041
DOI10.1080/03605307808820066zbMath0389.35004OpenAlexW2038364101MaRDI QIDQ4171041
Publication date: 1978
Published in: Communications in Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03605307808820066
Second-order elliptic equations (35J15) Second-order parabolic equations (35K10) Qualitative properties of solutions to partial differential equations (35B99)
Related Items (9)
Invariant convex bodies for strongly elliptic systems ⋮ Invariant sets for systems of partial differential equations. II: First- order and elliptic equations ⋮ Shape-invariant bounds and more general estimates for vector-valued elliptic-parabolic problems ⋮ Enclosure statements for systems of semilinear parabolic differential equations. ⋮ Über die Existenz von Lösungen für Randwertprobleme in konvexen Mengen ⋮ Existence theorems for a two-point boundary value problem in Banach space ⋮ Ein Invarianz-Satz für gewöhnliche und parabolische Differentialgleichungen ⋮ Shape-invariant bounds for ordinary differential operators and generalizations ⋮ Second-order elliptic differential inequalities in Banach spaces.
Cites Work
- Unnamed Item
- Unnamed Item
- Differential inequalities for infinite second order systems and an application to the method of lines
- Über die Invarianz einer konvexen Menge in bezug auf Systeme von gewöhnlichen, parabolischen und elliptischen Differentialgleichungen
- Existence and convergence theorems for the boundary layer equations based on the line method
- Über die Invarianz konvexer Mengen und Differentialungleichungen in einem normierten Raume
- Convergence and Error Estimates for the Method of Lines for Certain Nonlinear Elliptic and Elliptic-Parabolic Equations
This page was built for publication: Ober die invaritanz konvexer teilmengen eines normierten raumes in bezug auf ellipische differentaialaleichungen