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Ushbu ish iqtibos qilgan ishlar

Fundamental solutions for a class of three-dimensional elliptic equations with singular coefficients

EXPANSIONS OF APPELL'S DOUBLE HYPERGEOMETRIC FUNCTIONS

Decomposition formulas associated with the Lauricella multivariable hypergeometric functions

EXPANSIONS OF APPELL'S DOUBLE HYPER-GEOMETRIC FUNCTIONS (II)

<b>Fundamental solutions of generalized bi-axially symmetric Helmholtz equation</b>

Sulle funzioni ipergeometriche a piu variabili

A solution of the Neumann–Dirichlet boundary value problem for generalized bi-axially symmetric Helmholtz equation

Growth and complete sequences of generalized bi-axially symmetric potentials

The Dirichlet problem for a 3D elliptic equation with two singular coefficients

On a boundary problem with Neumann’s condition for 3D singular elliptic equations

Function Theoretic Methods in Partial Differential Equations

Polynomial Approximation and Growth of Generalized Axisymmetrig Potentials

Lecture Notes on Mixed Type Partial Differential Equations

Approximation of growth numbers of generalized bi-axially symmetric potentials

Solutions of type <i>r</i><sup><i>m</i></sup> for a class of singular equations

Spatial boundary problem with the Dirichlet–Neumann condition for a singular elliptic equation

ON AN ANALOGUE OF THE HOLMGREN'S PROBLEM FOR 3D SINGULAR ELLIPTIC EQUATION

Some Properties of Generalized Biaxially Symmetric Helmholtz Potentials

A. Erdelyi, W. Magnus, F. Oberhettinger and F. G. Tricomi ; Higher Transcendental Functions, Vols. I, II, III. McGraw-Hill, New York-Toronto-London, 1953, 1953, 1955. xxvi+302, xvii+396, xvii+292頁. 16×23.5cm. $6.50, $7.50, $6.50.

Sarlavhasiz

The Dirichlet problem for the generalized bi-axially symmetric Helmholtz equation