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Ai-jun Li
Researcher at Ocean University of China
Publications - 6
Citations - 52
Ai-jun Li is an academic researcher from Ocean University of China. The author has contributed to research in topics: Velocity potential & Methods of contour integration. The author has an hindex of 3, co-authored 6 publications receiving 19 citations.
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Numerical simulation of wave overtopping above perforated caisson breakwaters
TL;DR: In this paper, a two-dimensional numerical model was used to study the wave overtopping performance above perforated caisson breakwaters under regular waves, where the turbulent flow was simulated by solving the Reynolds Averaged Navier-Stokes (RANS) equations and the k-e turbulence model equations.
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Analytical and experimental studies on Bragg scattering of water waves by multiple submerged perforated semi-circular breakwaters
TL;DR: In this article, the authors developed analytical solutions for Bragg scattering of water waves propagating over a series of submerged perforated semi-circular breakwaters (bars) based on potential theory.
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Analytical and experimental studies on water wave interaction with a submerged perforated quarter-circular caisson breakwater
TL;DR: In this paper, a perforated quarter-circular caisson breakwater is investigated, and analytical solutions of the problem are developed for normally and obliquely incident waves, respectively.
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Oblique wave scattering by porous breakwaters/seawalls: Novel analytical solutions based on contour integral without finding complex roots
Yong Liu,Ai-jun Li,Zhong Bo Fang +2 more
TL;DR: In this paper, the authors developed novel analytical solutions to oblique wave scattering by porous rubble-mound structures based on linear potential theory, where the usual complex root finding algorithm is avoided by applying a contour integral technique.
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Novel analytical solutions without finding complex roots for oblique wave scattering by submerged porous/perforated structures
Ai-jun Li,Yong Liu,Hui Fang +2 more
TL;DR: In this article, the authors used a contour integral technique to avoid finding the complex roots (wave numbers) of complex dispersion equations for water wave motion over porous/perforated structures.