Loop-subdivision isogeometric BEM for free-surface wave scattering by shell-like structures

This study develops a Loop-subdivision isogeometric boundary element method for wave scattering by shell structures in infinitely deep water. Within linear potential-flow theory, the time-harmonic wave field is described by a frequency-domain velocity potential. An infinite-depth free-surface Green function is used to reduce the exterior boundary-value problem to a boundary integral equation on the wetted surface, with the total potential decomposed into a prescribed regular-wave potential and a structure-induced scattered potential. Loop subdivision basis functions are adopted for both surface geometry and boundary-field approximation on unstructured triangular meshes, giving a geometry-consistent isogeometric discretization for shell configurations. Numerical examples involving a spherical shell, a hemisphere-capped cylinder, and a submarine model are used to assess the accuracy and applicability of the proposed method.

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Publication Details

Journal
Ocean Engineering
Published
2026-10-13
DOI
https://doi.org/10.1016/j.oceaneng.2026.128649
Primary Topic
Advanced Numerical Analysis Techniques
Type
article
Field-Weighted Citation Impact
0.00

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article

Loop-subdivision isogeometric BEM for free-surface wave scattering by shell-like structures

Huijie Dong, Haojie Lian, Zhenghe Liu, Leilei Chen et al.
Ocean Engineering
Advanced Numerical Analysis Techniques
article

Loop-subdivision isogeometric BEM for free-surface wave scattering by shell-like structures

Huijie Dong, Haojie Lian, Zhenghe Liu, Leilei Chen, Qingxiang Pei, Haifeng Gao
article en

Abstract

This study develops a Loop-subdivision isogeometric boundary element method for wave scattering by shell structures in infinitely deep water. Within linear potential-flow theory, the time-harmonic wave field is described by a frequency-domain velocity potential. An infinite-depth free-surface Green function is used to reduce the exterior boundary-value problem to a boundary integral equation on the wetted surface, with the total potential decomposed into a prescribed regular-wave potential and a structure-induced scattered potential. Loop subdivision basis functions are adopted for both surface geometry and boundary-field approximation on unstructured triangular meshes, giving a geometry-consistent isogeometric discretization for shell configurations. Numerical examples involving a spherical shell, a hemisphere-capped cylinder, and a submarine model are used to assess the accuracy and applicability of the proposed method.

Ocean EngineeringVol. 369
Huanghuai University (CN), Taiyuan University of Technology (CN)
National Natural Science Foundation of China
Openalex Percentile: Top 19%
Advanced Numerical Analysis Techniques
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