Abstract
SummaryIn this paper a theory of wrinkling in Sandwich Construction is presented in two parts. In the first part, the thickness of the core is regarded as finite. The wrinkling stress is given by a simple square root formula consisting of the Young's moduli of the materials and the ratio of the thickness of the face and core. In the second part of the theory the same procedure is followed, with the main difference that shearing stresses in the core are also considered, and the analysis is extended to the case where the face is supported by a sufficiently thick or a semi-infinite medium. The result for the wrinkling stress is a cubic root formula which consists of the moduli of the materials but indirectly depends upon the geometry of the structure; this formula is valid only if the ratio of the thickness of the core and the face is greater than or at least equal to the ratio of the width of the marginal zone of distortions in the core, and the thickness of the face. The width of the zone is also useful as the criterion which discriminates between the two cases of buckling as envisaged in this paper. The theory is compared with the previous works, and also with the test results already available. The selection of the experimental data comprises steel, aluminium alloy and Papreg (laminated paper plastic) as the face; and onazote, cellular cellulose acetate, granulated cork, sponge rubber and expanded formvar as the core materials over a wide range of core-face thickness ratio. The agreement between the theory and the tests is satisfactory.
Publisher
Cambridge University Press (CUP)
Reference9 articles.
1. The Buckling of Sandwich-Type Panels
2. Boller Kenneth H. (1947). Preliminary Report on the Strength of Flat Sandwich Plates in Edge Compression. USDA–FPL. Report No. 1561, 1947.
3. The Stabilisation of a Thin Sheet by a Continuous Supporting Medium
4. Barwell F. T. and Riddell J. R. (1946). The Wrinkling of Sandwich Struts. A.R.C. Paper No. 9067-Strut 946 (revised), June 1946.
Cited by
25 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献