Potato Kugel
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Publication:1170403
DOI10.1007/BF02761373zbMath0496.31006MaRDI QIDQ1170403
M. M. Schiffer, Dov Aharonov, Lawrence Zalcman
Publication date: 1981
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
General relativity (83C99) Boundary value and inverse problems for harmonic functions in higher dimensions (31B20)
Related Items (21)
Multivalued analytic continuation of the Cauchy transform ⋮ Inverse mean value properties (a survey) ⋮ Movement of hot spots in Riemannian manifolds ⋮ Polynomial collocation over massive sets for Toeplitz integral equations on the Bergman space ⋮ Mean value theorems for bicomplex harmonic functions ⋮ Panharmonic functions: mean value properties and related topics ⋮ Densities with the Mean Value Property for Sub-Laplacians: An Inverse Problem ⋮ ``Potato kugel for sub-Laplacians ⋮ A characterization of heat balls by a mean value property for temperatures ⋮ On quadrature domains and an inverse problem in potential theory ⋮ Unbounded quadrature domains in \({\mathbb{R}{}}^ n\quad (n \geq{} 3)\) ⋮ On rotating doubly connected vortices ⋮ Geometric flows for quadrature identities ⋮ On the symmetry in a heterogeneous overdetermined problem ⋮ A Characterization of the Sphere in Terms of Single-Layer Potentials ⋮ Convexity and the Exterior Inverse Problem of Potential Theory ⋮ A characterization of annular domains by quadrature identities ⋮ Potential theory and approximation: highlights from the scientific work of Stephen Gardiner ⋮ Seven small pearls from convexity ⋮ ``Potato kugel for nuclear forces and a small one for acoustic waves ⋮ Inverse mean value property of harmonic functions
Cites Work
- Positive operators on the \(n\)-dimensional ice cream cone
- Domains on which analytic functions satisfy quadrature identities
- km, a widespread root for ten
- On the mean-value property of harmonic functions
- Algèbres de fonctions et espaces de Hardy
- Generalized sandwich theorems
- How to Cut A Cake Fairly
- A Moment Problem on Jordan Domains
- Buffon's Noodle Problem
- On the Mean-Value Property of Harmonic Functions
- Potential theory
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