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A variational-hemivariational inequality approach to the laminated plate theory under subdifferential boundary conditions

Stavroulakis Georgios, P.D Panagiotopoulos

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URI: http://purl.tuc.gr/dl/dias/C788A613-5F4B-4329-BA5B-CF26B4C91A9C
Year 1988
Type of Item Peer-Reviewed Journal Publication
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Bibliographic Citation P.D Panagiotopoulos, G.E Stavroulakisb ,"A variational-hemivariational inequality approach to the laminated plate theory under subdifferential boundary conditions,"Quar. of applied math.,vol.46 ,no.3, pp.409-430,1988.
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Summary

The static analysis problem of structures with interfaces, governed by nonmonotone superpotential interface laws is considered. The decomposition of the nonmonotone interface laws as the difference of monotone laws permits us to write a system of convex variational inequelities for the solution of the nonconvex elastostatic analysis problem under discussion. The nonconvex superpotential energy functional is written as a difference of two convex functions

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