Double Interpolation Method For Numerical Solution Of A One-Dimensional Heat Conduction Problem

Abstract

Utilizing the processes of mathematical methods and the limited distinctions, an attempt is performed in this piece to locate the configuration of a one-layered Heat condition complete with starting and limit conditions. We determined the values of V(x,t)at various cross section locations by applying the Bender-Schmidt repeat connection equation. We went on to make use of the double interpolation and identified the organization of the heat condition as a double interpolating polynomial. We then represented the solution graphically.