At the end of Section 7.1 , it was pointed out that the plane strain solution to
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At the end of Section 7.1 , it was pointed out that the plane strain solution to a cylindrical body of finite length with zero end tractions could be found by adding a corrective solution to remove the unwanted end loadings being generated from the axial stress relation
σz = v(σx + σy). Using Saint-Venant’s principle, show that such a corrective solution may be generated using a simple strength of materials approximation incorporating axial and bending stresses of the form σz(c)= Ax + By + C, where A, B, and C are constants. Using principal centroidal x,y-axes, show how these constants could be determined.
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Elasticity Theory Applications And Numerics
ISBN: 9780128159873
4th Edition
Authors: Martin H. Sadd Ph.D.
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