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   <subfield code="a">Integral equations for axisymmetric torsion in an elastic body containing cracks</subfield>
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   <subfield code="a">Conclusion: Basic axisymmetric problems in the torsion of a body containing cracks and having any surfaces of rotation are considered. Integral representations are given for the displacment functions in terms of steps in the displacmeents and stresses at the axisymmetric discontinuity surfaces. These are used in boundary-value treatments for a space containing cracks at the edges of which one is given the stresses or displacements, which are reduced to integral equations of the first kind. In the case of closed cracks, integral equations are also derived for a finite body of rotation contining cavities and cracks. For an infinite body containing a disk-type crack whose edges are loaded by any non-self-balancing torsional forces, the solution to the integral equations can be found in quadratures.</subfield>
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