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:
Equation 13.4.11
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Related Book For
Elasticity Theory Applications And Numerics
ISBN: 9780128159873
4th Edition
Authors: Martin H. Sadd Ph.D.
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