Indentation Of A Functionally Graded Elastic Solid: Application Of An Adhesively Bonded Plate Model
Price
Free (open access)
Transaction
Volume
24
Pages
12
Published
1999
Size
836 kb
Paper DOI
10.2495/CON990011
Copyright
WIT Press
Author(s)
A.P.S. Selvadurai, L. Gaul and K. Willner
Abstract
This paper examines the influence of adhesive bonding on the flexural interaction between a thin plate and an isotropic elastic halfspace. The modelling is developed for the possible application of the results to the study of functionally stiffness graded elastic media where the grading is restricted to the near surface region. 1 Introduction The problem of the elastically supported infinite plate whose flexural behaviour is described by the Germain-Poisson-Kirchhoff thin plate theory, is a classical problem in contact mechanics and structural mechanics. The elastic support can be idealized as either a set of independent Winkler springs or a Vlazov-ty
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