Entire large solutions to the k-Hessian equations with weights: Existence, uniqueness and asymptotic behavior
Author:
Funder
National Natural Science Foundation of China
Publisher
Elsevier BV
Subject
Applied Mathematics,Analysis
Reference47 articles.
1. ‘Large’ solutions of semilinear elliptic equations: existence, uniqueness and asymptotic behaviour;Bandle;J. Anal. Math.,1992
2. Liouville property and regularity of a Hessian quotient equation;Bao;Am. J. Math.,2003
3. Existence and nonexistence theorem for entire subsolutions of k-Yamabe type equations;Bao;J. Differ. Equ.,2012
4. Maximum principles for k-Hessian equations with lower order terms on unbounded domains;Bhattacharya;J. Geom. Anal.,2021
5. Regular Variation;Bingham,1987
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1. Necessary and sufficient conditions for the existence of entire subsolutions to p-k-Hessian equations;Nonlinear Analysis;2023-08
2. Existence of entire large convex radially solutions to a class of Hessian type equations with weights;Journal of Elliptic and Parabolic Equations;2023-06-21
3. Existence and asymptotic behavior of strictly convex solutions for singular k-Hessian equations with nonlinear gradient terms;Georgian Mathematical Journal;2023-06-01
4. Entire positive p-k-convex radial solutions to p-k-Hessian equations and systems;Letters in Mathematical Physics;2023-02
5. The Asymptotic Behavior of Nontrivial Radial k-Convex Solutions for a Class of Coupled k-Hessian System;Advances in Applied Mathematics;2022
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