Abstract
An infinite disk with an initial thickness h 0= αr0 n , where α and n are constants, is considered. A complete analytical solution is developed for the problem of finite expansion of a circular hole of zero (pin-hole) or finite initial radius, using Tresca's yield condition and the associated flow rule together with an isotropic strain-hardening law. Results of previous investigations are obtained as special cases of the present more general closed-form solution.
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