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- W2002029700 abstract "We consider a problem in three-dimensional linearized elasticity, posed over a domain consisting of a plate with thickness 2ε inserted into a solid whose Lamé constants and density are independent of ε. If the Lamé constants of the material constituting the plate vary as ε −3 and its density as ε −1 , we show that the solutions of the three-dimensional eigenvalue problem converge, as ε approaches zero, to the solutions of a “coupled,” “pluri-dimensional” eigenvalue problem of a new type, posed simultaneously over a three-dimensional open set with a slit and a two-dimensional open set." @default.
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- W2002029700 title "Modeling and justification of eigenvalue problems for junctions between elastic structures" @default.
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- W2002029700 doi "https://doi.org/10.1016/0022-1236(89)90017-7" @default.
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