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Original Articles

The asymptotic behavior of perfectly elastoplastic model under periodic square generalized strain paths

Pages 131-146 | Received 17 Feb 2004, Accepted 06 Aug 2004, Published online: 04 Mar 2011

References

  • Devaney , R. L. 1989 . An Introduction to Chaotic Dynamical Systems, , 2nd ed. , New York, , USA : Addison‐Wesley .
  • Hong , H.‐K. and Liu , C.‐S. 1997 . “Prandtl‐Reuss Elastoplasticity: On‐Off Switch and Superposition Formulae” . International Journal of Solids and Structures , 34 ( 33–34 ) : 4281 – 4304 .
  • Hong , H.‐K. and Liu , C.‐S. 1998 . “On Behavior of Perfect Elastoplasticity under Rectilinear Paths” . International Journal of Solids and Structures , 35 ( 26–27 ) : 3539 – 3571 .
  • Hong , H.‐K. and Liu , C.‐S. 2000 . “Internal Symmetry in the Constitutive Model of Perfect Elastoplasticity” . International Journal of Non‐Linear Mechanics , 35 ( 3 ) : 447 – 466 .
  • Liu , C.‐S. 2003 . “The Steady‐State Behavior of the Prandtl‐Reuss Material Bifurcated under Nonproportional Circular Strain Paths” . Journal of the Chinese Institute of Engineers , 26 ( 2 ) : 173 – 190 .
  • Liu , C.‐S. and Hong , H.‐K. 2000 . “The Contraction Ratios of Perfect Elastoplasticity under Biaxial Controls” . European Journal of Mechanics A/Solids , 19 ( 5 ) : 827 – 848 .

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