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Abstract: The computation of the collapse loads of discrete rigid block systems, characterized by frictional (nonassociative) and tensionless contact interfaces, is formulated and solved as a special constrained optimization problem known as a Mathematical Program with Equilibrium Constraints (MPEC). In the present instance, some of the essential constraints are defined by a complementarity system involving the orthogonality of two sign-constrained vectors. Due to its intrinsic complexity, MPECs are... (Update)
Context of citations to this paper: More
.... and Rockafellar, 2001] Yang and Bell, 2001] Engineering applications can be found in [Ferris and Tin Loi, 1999] [Ferris and Tin Loi, 2001], Herskovits et al. 1998] Herskovits et al. 2000] Kaneko, 1982] Panagiotopoulos et al. 1998] For more applications in...
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BibTeX entry: (Update)
Ferris, M. C. and Tin-Loi, F. (2001). Limit analysis of frictional block assemblies as a mathematical program with complementarity constraints. International Journal of Mechanical Sciences, 43:209-224. http://citeseer.ist.psu.edu/ferris99limit.html More
@misc{ ferris01limit,
author = "M. Ferris and F. Tin-Loi",
title = "Limit analysis of frictional block assemblies as a mathematical program
with complementarity constraints",
text = "Ferris, M. C. and Tin-Loi, F. (2001). Limit analysis of frictional block
assemblies as a mathematical program with complementarity constraints. International
Journal of Mechanical Sciences, 43:209-224.",
year = "2001",
url = "citeseer.ist.psu.edu/ferris99limit.html" }
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