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Implement finite difference method scheme/program for solving Laplace partial differential equation ( 2T = 0) with Diritchlet boundary conditions and using following approaches: 1. Gauss Seidel Method 2. Alternative direction Implicit

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hs-harsh/CMDE-Ass5-Laplace-partial-differential-equation

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CMDE-Ass5-Laplace-partial-differential-equation

Implement finite difference method scheme/program for solving Laplace partial differential equation ( 2T = 0) with Diritchlet boundary conditions and using following approaches: 1. Gauss Seidel Method 2. Alternative direction Implicit

Use following example for demonstration and comparison of computation time: Consider a plate of 2.4m x 3.0 m that is subjected to boundary condition as shown in below figure. Find the temperature (T(x, y)) distribution inside this plate (on grid points). You can consider a square grid of different sizes. Moreover create a surface plot of the temperature distribution.

Note that:

  1. Proper documentation should be used in the codes
  2. You have to submit a program. Name of the file should be: “Ass5_EntryNu”
  3. There will be evaluation of this assignment during some practical session, you will be informed before.
  4. Total Marks for this assignment = 4.
  5. No cheating allowed.

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Implement finite difference method scheme/program for solving Laplace partial differential equation ( 2T = 0) with Diritchlet boundary conditions and using following approaches: 1. Gauss Seidel Method 2. Alternative direction Implicit

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