2. Temperature distribution on the plate is modelled by the Laplace equation V²T = 0. Boundary condition can be seen in

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2. Temperature distribution on the plate is modelled by the Laplace equation V²T = 0. Boundary condition can be seen in

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2 Temperature Distribution On The Plate Is Modelled By The Laplace Equation V T 0 Boundary Condition Can Be Seen In 1
2 Temperature Distribution On The Plate Is Modelled By The Laplace Equation V T 0 Boundary Condition Can Be Seen In 1 (109.76 KiB) Viewed 213 times
2. Temperature distribution on the plate is modelled by the Laplace equation V²T = 0. Boundary condition can be seen in the figure. dT dx a. Discretize the Laplace Equ. By using centered finite difference approach. b. For Ax = Ay, obtain the formulations of the Liebmann iteration method and SOR approach. With the initial conditions Tij = 30, show required calculations of the first iteration for these methods on nodes 1 and 2. 5 0 °C 100 °C 1 2 0 °C expression to find Note: Use the foll coefficient for SOR approach [cos(π/p) + cos(π/q)³² - 160+ 16 = 0
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