Finite Difference Method for Laplacian Equation | Finite Difference Method | Numerical Methods
Автор: Prof. Mehar Chand
Загружено: 2024-04-21
Просмотров: 1026
The Finite Difference Method tackles the Laplacian equation with boundary conditions by discretizing the domain into a grid. It approximates derivatives using the differences between neighboring grid points. Boundary conditions are incorporated into the system of equations to solve for unknown values within the grid. This numerical technique is widely used in computational physics and engineering for solving partial differential equations. Its effectiveness lies in its ability to handle complex geometries and boundary conditions with relative ease.
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#finitedifferencemethod #LaplacianEquation #GridDiscretization #NumericalTechniques #BoundaryConditions
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