Accession Number:

ADA089105

Title:

Elastic Plate Vibrations by Boundary Integral Equations. Part 1. Infinite Phase.

Descriptive Note:

Technical rept.,

Corporate Author:

STATE UNIV OF NEW YORK AT BUFFALO DEPT OF ENGINEERING SCIENCE AEROSPACE ENGINEERING AND NUCLEAR ENGINEERING

Personal Author(s):

Report Date:

1980-06-01

Pagination or Media Count:

14.0

Abstract:

One of the prime difficulties in developing two dimensional dynamic elastic plate theories from the three dimensional equations of elasticity is the choice of functional dependence on the thickness coordinate. This difficulty may be circumvented by formulating the problem first as a boundary integral equation then the dependence on the independent variable through the plate thickness follows form as a direct quadrature with no assumptions of functional form required. In particular, the examination of separate symmetric and antisymmetric modes allows the boundary integral equation to be written with unknowns evaluated on a single surface. Author

Subject Categories:

  • Mechanics

Distribution Statement:

APPROVED FOR PUBLIC RELEASE