Nonlinear Repeated Unit Cell Finite Element Modelling of Helical Strand Cables by Dominic Martin Smith, Lee S. Cunningham, Lujia Chen :: SSRN
Abstract
multilayered helical strand cables subject to tensile loading and bending with
an initial tensile load. The approach utilises the axial periodicity in helical
structures to reduce computational domain to two cable periods. A novel
mesh creation method allowing the exact geometry of helical strands to be
discretised into solid elements while maintaining flat end surfaces is proposed.
Periodic boundary conditions (PBC) allowing for geometric and material
nonlinearity are used to implement cyclic loads to study hysteresis in single
and multilayered cables. Comparisons are made to existing experimental
and analytical results validate the models ability to capture hysteresis due
to plasticity and geometric effects such as the stick-slip transition in bending.
Examination of the cross-sectional stress distribution shows plasticity
initiates at contact points at loads which are 25% of the load at which the
cable tensile response deviates from linearity.
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