Exterior problems for more general parabolic Monge-Ampère equation in more general domain
From MaRDI portal
DOI10.1016/j.jmaa.2015.02.087OpenAlexW2017985988MaRDI QIDQ2343236
Publication date: 4 May 2015
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2015.02.087
Partial differential equations (35-XX) Calculus of variations and optimal control; optimization (49-XX)
Related Items
The first initial-boundary value problem of parabolic Monge-Ampère equations outside a bowl-shaped domain, On the exterior problem for parabolic k-Hessian equations
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Exterior problems of parabolic Monge-Ampère equations for \(n=2\)
- Monge-Ampère equation on exterior domains
- On uniqueness and existence of viscosity solutions to Hessian equations in exterior domains
- On Jörgens, Calabi, and Pogorelov type theorem and isolated singularities of parabolic Monge-Ampère equations
- On the exterior Dirichlet problem for the Monge-Ampère equation in dimension two
- Perron's method for Hamilton-Jacobi equations
- Neumann and second boundary value problems for Hessian and Gauß curvature flows
- A logarithmic Gauss curvature flow and the Minkowski problem.
- Gauss curvature flow: The fate of the rolling stones
- On the exterior Dirichlet problem for Monge-Ampère equations
- Exterior problems for a parabolic Monge-Ampère equation
- On the improper convex affine hyperspheres
- Improper affine hyperspheres of convex type and a generalization of a theorem by K. Jörgens
- Über die Lösungen der Differentialgleichung \({r t - s^2 = 1}\)
- Complete affine hypersurfaces. Part I. The completeness of affine metrics
- User’s guide to viscosity solutions of second order partial differential equations
- A generalization of a theorem by Calabi to the parabolic Monge-Ampere equation
- An extension to a theorem of Jörgens, Calabi, and Pogorelov
- On a priori C 1, α and W 2, p estimates for a parabolic Monge-Ampere equation in the Gauss curvature flows
- The Monge-Ampère equation
