A variational approach to the eigenvalue problem for complex Hessian operators
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Publication:6610748
DOI10.1007/978-3-031-52681-7_10MaRDI QIDQ6610748
Publication date: 26 September 2024
Cites Work
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- Elliptic PDEs, measures and capacities. From the Poisson equation to nonlinear Thomas-Fermi problems
- A variational approach to complex Monge-Ampère equations
- Capacities and Hessians in the class of \(m\)-subharmonic functions
- Degenerate complex Monge-Ampère equations
- Maximal subextensions of plurisubharmonic functions
- A new capacity for plurisubharmonic functions
- The Dirichlet problem for a complex Monge-Ampère equation
- Pluricomplex energy
- The complex Monge-Ampère equation
- The geometry of \(m\)-hyperconvex domains
- Poincaré- and Sobolev- type inequalities for complex \(m\)-Hessian equations
- A variational approach to complex Hessian equations in \(\mathbb{C}^n\)
- Polya's inequalities, global uniform integrability and the size of plurisubharmonic lemniscates
- The weighted Monge-Ampère energy of quasiplurisubharmonic functions
- A priori estimates for complex Hessian equations
- Weak solutions to the complex Hessian equation.
- On a real Monge-Ampère functional
- Modulus of continuity of solutions to complex Hessian equations
- On Dirichlet's principle and problem
- Extremal plurisubharmonic functions in $C^N$
- Hölder regularity for solutions to complex Monge–Ampère equations
- The eigenvalue problem for the complex Monge-Ampère operator
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