Non-degeneracy and uniqueness of the radial solutions to a coupled \(k\)-Hessian system
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Publication:2161452
DOI10.1016/j.aml.2022.108248zbMath1497.35293OpenAlexW4281679511WikidataQ113880601 ScholiaQ113880601MaRDI QIDQ2161452
Publication date: 4 August 2022
Published in: Applied Mathematics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.aml.2022.108248
Related Items (3)
The multiplicity of radial \(k\)-convex solutions for an augmented Hessian equation ⋮ The extreme solutions for a σ‐Hessian equation with a nonlinear operator ⋮ Radial symmetry and monotonicity of the positive solutions for \(k\)-Hessian equations
Cites Work
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- Over-determined problems for \(k\)-Hessian equations in ring-shaped domains
- Two Whyburn type topological theorems and its applications to Monge-Ampère equations
- On a power-type coupled system of Monge-Ampère equations
- Multiple positive solutions for linearly coupled nonlinear elliptic systems with critical exponent
- On the uniqueness and structure of solutions to a coupled elliptic system
- Boundary blow-up solutions to the \(k\)-Hessian equation with a weakly superlinear nonlinearity
- Boundary behavior of \(k\)-convex solutions for singular \(k\)-Hessian equations
- On the blow-up boundary solutions of the Monge-Ampére equation with singular weights
- The eigenvalue problem of a singular \(k\)-Hessian equation
- Boundary blow-up solutions to the \(k\)-Hessian equation with the logarithmic nonlinearity and singular weights
- Classification and existence of positive entire \(k\)-convex radial solutions for generalized nonlinear \(k\)-Hessian system
- Existence and multiplicity of radial solutions for a \(k\)-Hessian system
- Radial solutions of a nonlinear \(k\)-Hessian system involving a nonlinear operator
- The existence and asymptotic behavior of boundary blow-up solutions to the \(k\)-Hessian equation
- Boundary behavior of large solutions to the Monge-Ampère equations with weights
- A variational approach to complex Hessian equations in \(\mathbb{C}^n\)
- Large solutions to the Monge-Ampère equations with nonlinear gradient terms: existence and boundary behavior
- Boundary behavior of large solutions for semilinear elliptic equations with weights
- A coupled system of k‐Hessian equations
- Boundary blow-up solutions to the \(k\)-Hessian equation with singular weights
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