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Project - Conduction Problem
Solve the heat conduction problem for the shown configuration (a unit-length square) via finite difference method using:
1) Forward Euler time scheme (Explicit)
2) Backward Euler time scheme (Implicit).
The initial temperature is uniform T = 0 and the right side of the square is kept insulated all the time.
Plot figures which show the variation of T along y at x = 0.5 and along x at y = 0.5, at time t = 0.05 and the steady state. Compare the curves for three different resolutions of 10 ×10, 20 × 20, and 40 × 40 in the same figure.
The governing equation is ∂T/ ∂t = ∂2T/ ∂2x + ∂2T/ ∂2y.
A uniformly loaded square crate is released from rest with its corner D directly above A; it rotates about A until its corner B strikes the floor, and then rotates about B. The floor is sufficiently rough to prevent slipping and the impact at B is..
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