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Poisson equation Du = f(x,y), (x,y) = (0,1) (0,1) f(xy) 2x-1) (-2x+ xy + 2) ex-y = N (x, 0) = u(x,1) = 0
Poisson equation Du = f(x,y), (x,y) = (0,1) (0,1) f(xy) 2x-1) (-2x+ xy + 2) ex-y = N (x, 0) = u(x,1) = 0 [0,1] u (o,y) = u(y) = 0, ye [oi] The analytic solution is [0,1] u (xy) = x (1-x)y (-y) ex-y Solve with Variational method and newton- raphson method (Thank you)
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