DOI: 10.4203/ccp.75.10
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An Optimal Plastic Shakedown Design

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Cited by 2 publications
(2 citation statements)
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“…Mathematical model (22)-(24) is suited for the structures with holonomic behavior because of complementary slackness conditions for mathematical programming (25): the unloading phenomenon of the cross-section is ignored in the shakedown process [36][37][38], which should always be kept in mind when formulating mathematical models for shakedown optimization problems. For this reason, in a precise mathematical model for optimization, one has to consider the lower u r;inf and upper u r;sub variation bounds of residual displacements.…”
Section: Kinematic Formulation Of the Shakedown Analysis Problemmentioning
confidence: 99%
“…Mathematical model (22)-(24) is suited for the structures with holonomic behavior because of complementary slackness conditions for mathematical programming (25): the unloading phenomenon of the cross-section is ignored in the shakedown process [36][37][38], which should always be kept in mind when formulating mathematical models for shakedown optimization problems. For this reason, in a precise mathematical model for optimization, one has to consider the lower u r;inf and upper u r;sub variation bounds of residual displacements.…”
Section: Kinematic Formulation Of the Shakedown Analysis Problemmentioning
confidence: 99%
“…Furthermore, for load conditions above the elastic shakedown limit, an alternating plasticity behaviour (plastic shakedown) is certainly preferable with respect to a ratchetting one, and (see, e.g. [24][25]) a first formulation of the so-called plastic shakedown (no ratchet) optimal design of FE structures subjected to a combination of fixed and cyclic loads has been proposed. Improved formulations and further applications (see, e.g., [26,27]) have been also proposed.…”
Section: Introductionmentioning
confidence: 99%