2012
DOI: 10.1016/j.ijsolstr.2012.03.022
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An FE-MPEC approach for limit load evaluation in the presence of contact and displacement constraints

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Cited by 11 publications
(3 citation statements)
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“…A number of authors proposed different numerical methods (Livesley [33], Orduna & Lourenço [23], Gilbert et al [22], Tangaramvong and Tin-Loi [34]. The effects of friction on the static behavior of arch bridges has been discussed by Drosopoulos et al [35], whereas the effect of friction on the stability of masonry vaults has been studied by D'Ayala and coworkers [36,37], who assert that limit state analysis with finite friction allows to investigate two aspects of masonry vaults previously neglected: the possibility of sliding mechanisms between blocks and the importance of threedimensional stress fields in the equilibrium of complex vaults.…”
Section: High Friction Coefficientmentioning
confidence: 99%
“…A number of authors proposed different numerical methods (Livesley [33], Orduna & Lourenço [23], Gilbert et al [22], Tangaramvong and Tin-Loi [34]. The effects of friction on the static behavior of arch bridges has been discussed by Drosopoulos et al [35], whereas the effect of friction on the stability of masonry vaults has been studied by D'Ayala and coworkers [36,37], who assert that limit state analysis with finite friction allows to investigate two aspects of masonry vaults previously neglected: the possibility of sliding mechanisms between blocks and the importance of threedimensional stress fields in the equilibrium of complex vaults.…”
Section: High Friction Coefficientmentioning
confidence: 99%
“…Therefore, it has been a difficult problem in the dynamic response analysis of lining structure in underground powerhouse. At present, the numerical method is mainly used to solve the dynamic contact problem, such as penalty function method [19], Lagrange multiplier method [20], numerical programming method [21], and contact element method [22]. However, these methods tend to have a large amount of computation, and the iteration does not usually converge.…”
Section: Introductionmentioning
confidence: 99%
“…Complementarity, the requirement that at least one of a pair of variables be at some limit, provides a framework for representing disjunctive behavior using a set of continuous equations. MPECs using complementarity constraints have found use in optimization problems in the fields of structural mechanics [4,5], chemical and process engineering [6][7][8][9], electric power generation [10], climate change [11], traffic networks [12], operations research [13], economics [14], and other fields [15,16].…”
Section: Introductionmentioning
confidence: 99%