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GREEN’S FUNCTION FOR LAPLACIAN

GREEN’S FUNCTION FOR LAPLACIAN

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In other wards, v should be a solution of the Laplace equation in D satisfying a non-homogeneous boundary condition that nullifies the effect of Γ on the boundary of D. Sim-ilarly we can construct the Green’s function with Neumann BC by setting G(x,x0) = 0)+v(x,x0) where v is a solution of the Laplace equation with a Neumann bound-

  Functions, Satisfying

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