A. Hasanov

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20082020

most citedThe Dirichlet problem for the generalized bi-axially symmetric Helmholtz equation

8 citations · 13 across the 6 of their papers we have counts for

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math-ph2014★ 8 cited

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

M. S. Salakhitdinov, Anvar Hasanov

In [18], fundamental solutions for the generalized bi-axially symmetric Helmholtz equation were constructed in $R_{2}^{+} = {(x, y) : x > 0, y > 0} .$ They…

math-ph2009★ 5 cited

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

Anvar Hasanov, E. T. Karimov

We consider an equation $L_{α, β, γ} (u) \equiv u_{xx} + u_{y y} + u_{z z} + \frac{2 α}{x} u_{x} + \frac{2 β}{y} u_{y} + \frac{2 γ}{z} u_{z} = 0$ in a…

math-ph2008

Applications of the operator $H (α, β)$ to the Humbert double hypergeometric functions

A. Hasanov

By making use of some techniques based upon certain inverse new pairs of symbolic operators, the author investigate several decomposition formulas associated with Humbert hypergeom…

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

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

Applications of the operator H(α,β) to the Humbert double hypergeometric functions

Applications of the operator $H (α, β)$ to the Humbert double hypergeometric functions