Bergman's Integral Operator Method in Generalized Axially Symmetric Potential Theory
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Publication:5531695
DOI10.1063/1.1704199zbMath0152.23304OpenAlexW2098093191MaRDI QIDQ5531695
Publication date: 1964
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1704199
Related Items (11)
On the Singularities of Gegenbauer (Ultraspherical) Expansions ⋮ Complex and real singularities of eigenfunction expansions ⋮ Decomposition theorem and Riesz basis for axisymmetric potentials in the right half-plane ⋮ A Boundary Value Problem for Conjugate Conductivity Equations ⋮ On the Singularities of Continuous Legendre Transforms ⋮ Jacobi Polynomials as Generalized Faber Polynomials ⋮ Double-layer potentials for a generalized bi-axially symmetric Helmholtz equation II ⋮ On the analytic properties of solutions for a generalized, axially symmetric Schrödinger equation ⋮ Integral operator methods for generalized axially symmetric potentials in (n+1) variables ⋮ Singularities of Analytic Functions Having Integral Representations, with a Remark about the Elastic Unitarity Integral ⋮ A generalization of a theorem of Nehari
Cites Work
- A survey of I. N. Vekua's theory of elliptic partial differential equations with analytic coefficients
- On the singularities of generalized axially symmetric potentials
- Some properties of a harmonic function of three variables given by its series development
- Singularities of three-dimensional harmonic functions
- Poisson's equation and generalized axially symmetric potential theory
- Singularities of generalized axially symmetric potentials
- On the integration methods of Bergman and Le Roux
- Some Properties of Generalized Axially Symmetric Potentials
- Generalized axially symmetric potential theory
- Residue theorems of harmonic functions of three variables
- On two methods of generating solutions of linear partial differential equations by means of definite integrals
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