Water wave interaction with dual asymmetric non-uniform permeable plates using integral equations

DOI10.1016/J.AMC.2018.10.062zbMath1428.76037OpenAlexW2900144586WikidataQ128983581 ScholiaQ128983581MaRDI QIDQ2008434

Sourav Gupta, Rupanwita Gayen

Publication date: 25 November 2019

Published in: Applied Mathematics and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.amc.2018.10.062

zbMATH Keywords

reflection coefficientHavelock's expansioncoupled Fredholm integral equationsmulti-term Galerkin approximationnon-uniform permeabilityunequal plates

Mathematics Subject Classification ID

Hydrology, hydrography, oceanography (86A05) Water waves, gravity waves; dispersion and scattering, nonlinear interaction (76B15) Fredholm integral equations (45B05) Systems of nonsingular linear integral equations (45F05)

Related Items (9)

Oblique wave scattering by two thin non-uniform permeable vertical walls with unequal apertures in water of uniform finite depth ⋮ Scattering of water waves by two thin vertical barriers over shelf bottom topography ⋮ Water wave propagation over multiple porous barriers with variable porosity in the presence of an ice cover ⋮ Dual BEM for wave scattering by an H-type porous barrier with nonlinear pressure drop ⋮ Effects of flexible bed on oblique wave interaction with multiple surface-piercing porous barriers ⋮ Scattering of surface waves by a pair of asymmetric thin elliptic arc shaped plates with variable permeability ⋮ Propagation of surface waves past asymmetric elastic plates ⋮ Water wave propagation over an infinite step in the presence of a thin vertical barrier ⋮ USE OF GALERKIN TECHNIQUE TO THE ROLLING OF A PLATE IN DEEP WATER

Cites Work

• Unnamed Item
• Unnamed Item
• Oblique water wave scattering by two unequal vertical barriers
• Use of Abel integral equations in water wave scattering by two surface-piercing barriers
• An alternative approach to study nonlinear inviscid flow over arbitrary bottom topography
• Wave interaction with a perforated circular breakwater of non-uniform porosity
• On a weakly singular integral equation and its application
• Water-wave scattering by two submerged plane vertical barriers---Abel integral-equation approach
• The scattering of water waves by two semi-infinite opposed vertical walls
• A variational approach to an unsymmetric water-wave scattering problem
• The characterization of reaction-convection-diffusion processes by travelling waves
• Exact travelling wave solutions for the local fractional two-dimensional Burgers-type equations
• Water-wave scattering by an ice-strip
• Wave power extraction from an oscillating water column at the tip of a breakwater
• A porous-wavemaker theory
• Water wave diffraction by a surface strip
• Scattering and radiation of water waves by permeable barriers
• An efficient scaled boundary FEM model for wave interaction with a nonuniform porous cylinder
• Scattering of Surface Water Waves by a Floating Elastic Plate in Two Dimensions
• Scattering of Water Waves by Two Surface-piercing Vertical Barriers
• Reflexion of water waves by a permeable barrier
• On exact traveling-wave solutions for local fractional Korteweg-de Vries equation
• INTERACTION BETWEEN POROUS MEDIA AND WAVE MOTION
• Complementary approximations to wave scattering by vertical barriers
• Water wave scattering by two sharp discontinuities in the surface boundary conditions
• Scattering of water waves by a pair of vertical porous plates
• Sinc numerical solution for solitons and solitary waves

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