Book Section #63008

Guyenne, Philippe and Parau, Emilian I. (2017) UNSPECIFIED In: UNSPECIFIED ISOPE. ISBN 978-1-880653-97-5

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    Abstract

    A numerical model for direct phase-resolved simulation of nonlinear ocean waves propagating through fragmented sea ice is proposed. In view are applications to wave propagation and attenuation across the marginal ice zone. This model solves the full equations for nonlinear potential flow coupled with a nonlinear thin-plate formulation for the ice cover. Distributions of ice floes can be directly specified in the physical domain by allowing the coefficient of flexural rigidity to be spatially variable. Dissipation due to ice viscosity is also taken into account by including diffusive terms in the governing equations. Two-dimensional simulations are performed to examine the attenuation of solitary waves by scattering and damping through an irregular array of ice floes. Wave attenuation over time is quantified for various floe configurations.

    Item Type: Book Section
    Faculty \ School: Faculty of Science > School of Mathematics
    Related URLs:
    Depositing User: Pure Connector
    Date Deposited: 18 Mar 2017 01:44
    Last Modified: 23 Oct 2018 00:35
    URI: https://ueaeprints.uea.ac.uk/id/eprint/63008
    DOI:

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