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Entire Solutions to Generalized Parabolic k-Hessian Equations

2016
In this paper, we deal with entire solutions to the generalized parabolic k-Hessian equation of the form \(u_t = \mu (F_k(D^2 u)^{1/k})\) in \(\mathbb {R}^n \times (-\infty ,0]\). We prove that for \(1 \le k \le n\), any strictly convex-monotone solution \(u=u(x,t) \in C^{4,2}(\mathbb {R}^n \times (-\infty , 0])\) to \(u_t = \mu ( F_k(D^2 u)^{1/k ...
Saori Nakamori, Kazuhiro Takimoto
openaire   +1 more source

On the Dirichlet Problem for General Augmented Hessian Equations

Journal of Differential Equations, 2020
Feida Jiang, Neil Trudinger
exaly  

The Dirichlet Problem for Degenerate Hessian Equations

Communications in Partial Differential Equations, 2005
Xu-Jia Wang, Neil Trudinger
exaly  

Hessian Equations With Elementary Symmetric Functions

Communications in Partial Differential Equations, 2006
Hongjie Dong
exaly  

Singular Quasilinear and Hessian Equations and Inequalities

Journal of Functional Analysis, 2009
Phuc Cong Nguyen, Igor Verbitsky
exaly  

Singular Solutions of Hessian Fully Nonlinear Elliptic Equations

Advances in Mathematics, 2011
Nikolay Nadirashvili, Serge Vlăduţ
exaly  

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