Decay estimates for second-order quasilinear partial differential equations
DOI10.1016/0196-8858(84)90012-5zbMath0556.35053OpenAlexW2085787295MaRDI QIDQ761643
Cornelius O. Horgan, Lawrence E. Payne
Publication date: 1984
Published in: Advances in Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0196-8858(84)90012-5
Dirichlet problemnonlinear elasticityNeumann problemsdifferential inequality techniquessecond-order quasilinear equationsexponential decay estimatescompressible fluid flowsSaint- Venant principlestheorems of Phragmén-Lindelöf type
Asymptotic behavior of solutions to PDEs (35B40) Nonlinear boundary value problems for linear elliptic equations (35J65) Saint-Venant's principle (74G50) Partial differential inequalities and systems of partial differential inequalities (35R45) A priori estimates in context of PDEs (35B45)
Related Items (19)
Cites Work
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- Exponential decay estimates for a class of nonlinear Dirichlet problems
- The effect of nonlinearity on a principle of Saint-Venant type
- A note on the spatial decay of a minimal surface over a semi-infinite strip
- Exponential decay estimates for second-order quasi-linear elliptic equations
- Phragmen-Lindelöf theorems for some non-linear elliptic partial differential equations
- The rate of decay of a minimal surface defined over a semiinfinite strip
- Analytical Theory of Subsonic and Supersonic Flows
- Recent Developments Concerning Saint-Venant's Principle
- Finite anti-plane shear of a semi-infinite strip subject to a self-equilibrated end traction
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