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INFINITELY STRETCHED MOONEY SURFACES OF REVOLUTION ARE UNIFORMLY STRESSED CATENOIDS

Axially and radially stretched Mooney surfaces of revolution are found to tend to catenoids as the stretching tends to infinity. Moreover, two catenoids are found to exist for any given set of stretching parameters. A formal two-term asymptotic solution is obtained explicitly and the stretching of a...

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Bibliographic Details
Published in:Quarterly of applied mathematics 1974-10, Vol.32 (3), p.273-284
Main Author: WU, CHIEN-HENG
Format: Article
Language:English
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Summary:Axially and radially stretched Mooney surfaces of revolution are found to tend to catenoids as the stretching tends to infinity. Moreover, two catenoids are found to exist for any given set of stretching parameters. A formal two-term asymptotic solution is obtained explicitly and the stretching of a cylindrical surface is given as an example.
ISSN:0033-569X
1552-4485
DOI:10.1090/qam/99679