Finite Difference Method solution to Laplace's Equation

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Objective of the program is to solve for the steady state DC voltage using Finite Difference Method

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Actualizada 19 Dec 2011

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Authors - Sathya Swaroop Ganta, Kayatri, Pankaj Arora, Sumanthra Chaudhuri, Projesh Basu, Nikhil Kumar CS

Course - Computational Electromagnetics, Fall 2011

Instructor - Dr. Ananth Krishnan
Assistant Professor
Department of Electrical Engineering
Indian Institute of Technology Madras
Chennai, India

Description:-
Objective of the program is to solve for the steady state voltage distribution in a region 0<x<30, 0<y<30, given that one of the sides of square is excited with a voltage of 45*(x)*(1-x) Volts and all other sides are maintained at 0 Volts. This voltage at the boundary is symmetrical with its maximum value at centre of the boundary namely x=15. At any iteration, the value of voltage is updated as average of voltages of 4 nearest neighbors, until between consecutive iterations, the error is less than 0.01 V.

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Computational Electromagnetics At IIT Madras (2022). Finite Difference Method solution to Laplace's Equation (https://www.mathworks.com/matlabcentral/fileexchange/34232-finite-difference-method-solution-to-laplace-s-equation), MATLAB Central File Exchange. Recuperado .

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