Atlas home || Conferences | Abstracts | about Atlas

New Zealand Mathematics Colloquium 2000
November 26-29, 2000
Dept of Mathematics, University of Waikato
Hamilton, New Zealand

Organizers
Kevin Broughan, Rua Murray, Ernie Kalnins, Stephen Joe

View Abstracts
Conference Homepage

Wave Scattering by An Elastic Floating Body and Bottom Topography
by
Synthia Darsono
Massey University



For many years polar scientists and offshore engineers have studied the behavior of a floating body in the presence of ocean waves. A large floating structure, such as a floating runway or an ice sheet, is sufficiently thin so that elasticity is important. The solution of the motion can found by coupling the water and elastic plate equations. However these solutions have only been calculated when the water is of constant depth.

I shall present a solution for wave scattering by an elastic body in water of variable depth. My solution method involves partitioning the problem domain into finite and semi-infinite regions. An integral equation is used to solve for the semi-infinite region. A boundary element method together with a Green's function for the thin plate is used to solve for the finite region. The separate solution are then coupled to give the solution for the full problem.

Date received: September 29, 2000


Copyright © 2000 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # caek-44.