Consider the Papkovich representation for the two-dimensional plane strain case where A = A 1 (x,y)e 1

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Consider the Papkovich representation for the two-dimensional plane strain case where A = A1(x,y)e1 + A2(x,y) e2 and B = B(x,y). Show that this representation will lead to the complex variable formulation:

2u(u +iv) - Ky (2) - ZY'(z) - Y(2) with appropriate definitions of y(z) and (z).

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