Balayage of measures on a locally compact space
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Publication:2116401
DOI10.1007/s10476-022-0122-1OpenAlexW4214901718MaRDI QIDQ2116401
Publication date: 16 March 2022
Published in: Analysis Mathematica (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2010.07199
energy principleconsistent kernelfirst and second maximum principleinner and outer balayageRadon measure on a locally compact space
Related Items (6)
Harmonic measure, equilibrium measure, and thinness at infinity in the theory of Riesz potentials ⋮ On the theory of capacities on locally compact spaces and its interaction with the theory of balayage ⋮ Minimum Riesz energy problems with external fields ⋮ Minimum energy problems with external fields on locally compact spaces ⋮ On the theory of balayage on locally compact spaces ⋮ On the role of the point at infinity in Deny's principle of positivity of mass for Riesz potentials
Cites Work
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- Riesz external field problems on the hypersphere and optimal point separation
- Interior capacities of condensers in locally compact spaces
- Cartan's balayage theory for hyperbolic Riemann surfaces
- Riesz spherical potentials with external fields and minimal energy points separation
- Symmetric function kernels and sweeping of measures
- Potential theory. An analytic and probabilistic approach to balayage
- Various concepts of Riesz energy of measures and application to condensers with touching plates
- Condensers with touching plates and constrained minimum Riesz and Green energy problems
- Harmonic measure, equilibrium measure, and thinness at infinity in the theory of Riesz potentials
- Constrained minimum Riesz energy problems for a condenser with intersecting plates
- A concept of weak Riesz energy with application to condensers with touching plates
- Necessary and sufficient conditions for the solvability of the Gauss variational problem for infinite dimensional vector measures
- The quasi topology associated with a countably subadditive set function
- On the theory of potentials in locally compact spaces
- Constrained energy problems with external fields for vector measures
- Green kernels associated with Riesz kernels
- A theory of inner Riesz balayage and its applications
- Sur les fondements de la théorie du potentiel
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