Many physical processes are described by partial differential equations. The relevance of this study is due to the need to solve applied problems of quantum mechanics, the theory of elasticity, and heat capacity.In this paper, an equation is considered that describes the field created by a contour with two axes of symmetry. The purpose of the study is to find a fundamental solution to this equation, which can later be used when solving boundary value problems
The Laplace equation is often encountered in heat and mass transfer theory, fluid mechanics, elastic...
In this article, we implement the Projected Differential Transform Method (PDTM) coupled with Lapla...
National audienceMany problems in image analysis, digital processing and shape optimization are expr...
The generalized elasticity solutions are obtained in this paper by symmetries from Lie transformatio...
In this paper, we introduce a rigorous computational approach to prove existence of rotation invaria...
Fundamental solutions of the generalized biaxially symmetric elliptic equation are expressed in term...
© 2017 Informa UK Limited, trading as Taylor & Francis Group For the axisymmetric Helmholtz equati...
AbstractIn a curvilinear coordinate system with metric tensor G, the Laplace-Beltrami operator ▿2 ex...
We extend a previously introduced model for finding eigenvalues and eigenfunctions of PDEs with a ce...
AbstractInterior boundary value problems are solved for the operator of generalized biaxially symmet...
Building on the basic techniques of separation of variables and Fourier series, the book presents th...
www.et3m.net) The Beltrami equation is derived from the Cartan identity assuming that the magnetic m...
Abstract: Mathematics is a part of science in which the properties and interactions of idealized obj...
In this paper, the fundamental solution of the bi-material elastic space is studied. Using the Papk...
The early works on isogeometric analysis focused on geometries modelled through Non-Uniform Rational...
The Laplace equation is often encountered in heat and mass transfer theory, fluid mechanics, elastic...
In this article, we implement the Projected Differential Transform Method (PDTM) coupled with Lapla...
National audienceMany problems in image analysis, digital processing and shape optimization are expr...
The generalized elasticity solutions are obtained in this paper by symmetries from Lie transformatio...
In this paper, we introduce a rigorous computational approach to prove existence of rotation invaria...
Fundamental solutions of the generalized biaxially symmetric elliptic equation are expressed in term...
© 2017 Informa UK Limited, trading as Taylor & Francis Group For the axisymmetric Helmholtz equati...
AbstractIn a curvilinear coordinate system with metric tensor G, the Laplace-Beltrami operator ▿2 ex...
We extend a previously introduced model for finding eigenvalues and eigenfunctions of PDEs with a ce...
AbstractInterior boundary value problems are solved for the operator of generalized biaxially symmet...
Building on the basic techniques of separation of variables and Fourier series, the book presents th...
www.et3m.net) The Beltrami equation is derived from the Cartan identity assuming that the magnetic m...
Abstract: Mathematics is a part of science in which the properties and interactions of idealized obj...
In this paper, the fundamental solution of the bi-material elastic space is studied. Using the Papk...
The early works on isogeometric analysis focused on geometries modelled through Non-Uniform Rational...
The Laplace equation is often encountered in heat and mass transfer theory, fluid mechanics, elastic...
In this article, we implement the Projected Differential Transform Method (PDTM) coupled with Lapla...
National audienceMany problems in image analysis, digital processing and shape optimization are expr...