Laplace equation is a fundamental equation of applied mathematics. Important phenomena in engineering and physics, such as steady-state temperature distribution, electrostatic potential and fluid flow, are modeled by means of this equation. The Laplace equation which satisfies boundary values is known as the Dirichlet problem. The solutions to the Dirichlet problem form one of the most celebrated topics in the area of applied mathematics. In this study, a novel method is presented for the solution of two-dimensional heat equation for a rectangular plate. In this alternative method, the solution function of the problem is based on the Green function, and therefore on elliptic functions
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
The basic concepts taught in an introductory course in Finite Element Analysis are utilized to solve...
In this study, the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson)...
In this study, the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson)...
Copyright © 2018 American Scientific Publishers All rights reserved.A broad class of steady-state ph...
A broad class of steady-state physical problems can be reduced to finding the harmonic functions tha...
In this study, an altenative method is presented for the solution of two-dimensional heat equation i...
In this paper.. the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson...
In this study finite difference method (FDM) is used with Dirichlet boundary conditions on rectangul...
The work is devoted to the issues of stationary heat transfer. The article presents a solution for t...
The work is devoted to the issues of stationary heat transfer. The article presents a solution for t...
The search for the temperature field in a two-dimensional problem is common in building physics and ...
The group transformation theoretic approach is applied to present an analytic study of the temperatu...
The group transformation theoretic approach is applied to present an analytic study of the temperatu...
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
The basic concepts taught in an introductory course in Finite Element Analysis are utilized to solve...
In this study, the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson)...
In this study, the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson)...
Copyright © 2018 American Scientific Publishers All rights reserved.A broad class of steady-state ph...
A broad class of steady-state physical problems can be reduced to finding the harmonic functions tha...
In this study, an altenative method is presented for the solution of two-dimensional heat equation i...
In this paper.. the Green function of the (interior) Dirichlet problem for the Laplace (also Poisson...
In this study finite difference method (FDM) is used with Dirichlet boundary conditions on rectangul...
The work is devoted to the issues of stationary heat transfer. The article presents a solution for t...
The work is devoted to the issues of stationary heat transfer. The article presents a solution for t...
The search for the temperature field in a two-dimensional problem is common in building physics and ...
The group transformation theoretic approach is applied to present an analytic study of the temperatu...
The group transformation theoretic approach is applied to present an analytic study of the temperatu...
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
This tutorial discusses Laplace\u27s equation for steady state heat flow in a two-dimensional region...
The basic concepts taught in an introductory course in Finite Element Analysis are utilized to solve...