For the axisymmetric case, the Papkovich functions reduced to the Boussinesq potentials B and A z defined

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For the axisymmetric case, the Papkovich functions reduced to the Boussinesq potentials B and Az defined by relations (13.4.11). Show that the general forms for the displacements and stresses in cylindrical coordinates are given by:

18 Az Mr = 2 r (8+ (1=), Ms = 0, Mc= 4(1-v), Or= 0 V Azz V Az  06--1-27 (4(1-) + 1-2, -1 (0+1)) B+ 2v z r r

Equation 13.4.11

Ar = Ag = 0, A = A (r,z), B= B(r,z) with VB = 0 and VA = 0

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