An unconditionally convergent iterative algorithm for the intersection of Neuber’s and Molski–Glinka’s rules with the Ramberg–Osgood stress–strain relationship

Abstract

An iterative calculation scheme for solving the intersection between Neuber’s rule hyperbola or Molski–Glinka’s strain energy density equation with Ramberg–Osgood stress–strain laws is presented. It is a fixed-point type algorithm and it is shown to be unconditionally convergent.