Accession Number : AD0666308
Title : LINEAR ELASTIC DIPOLAR PLATES.
Descriptive Note : Technical rept.,
Corporate Author : CALIFORNIA UNIV BERKELEY DIV OF APPLIED MECHANICS
Personal Author(s) : Kyser,E. L.
Report Date : DEC 1967
Pagination or Media Count : 30
Abstract : The linear dipolar field equations for an initially flat surface are presented, and are applied to an elastic isotropic surface. The equations separate into extensional and bending equations, and the extensional equations are discussed in detail. A general representation of the extensional solution is obtained, and is used to solve the stress concentration problem of an infinite initially flat surface with a circular hole subjected to uniform radial tension at infinity. The stress concentration factor differs from those obtained or implied by other theories (both classical and non-classical), and the differences are discussed. Agreement with the classical result is obtained in one limiting case. (Author)
Descriptors : (*CONTINUUM MECHANICS, ELASTIC PROPERTIES), (*STRESSES, BOUNDARY VALUE PROBLEMS), EQUATIONS OF MOTION, KINEMATICS, SURFACES, METAL PLATES, BENDING, FREE ENERGY, FLAT PLATE MODELS
Subject Categories : Mechanics
Distribution Statement : APPROVED FOR PUBLIC RELEASE