Joint analyticity and analytic continuation of Dirichlet-Neumann operators on doubly perturbed domains
From MaRDI portal
Publication:1021273
DOI10.1007/s00021-006-0231-9zbMath1162.76317OpenAlexW1981177799MaRDI QIDQ1021273
Publication date: 8 June 2009
Published in: Journal of Mathematical Fluid Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00021-006-0231-9
boundary value problemsDirichlet-Neumann operatorswater wavesboundary perturbation methodsfree-boundary problemsgeometric perturbation
PDEs in connection with fluid mechanics (35Q35) Hydrology, hydrography, oceanography (86A05) Water waves, gravity waves; dispersion and scattering, nonlinear interaction (76B15)
Related Items
A high-order spectral algorithm for the numerical simulation of layered media with uniaxial hyperbolic materials ⋮ Joint Geometry/Frequency Analyticity of Fields Scattered by Periodic Layered Media ⋮ Bottom Detection Through Surface Measurements on Water Waves ⋮ Hitchhiker's guide to the fractional Sobolev spaces ⋮ Trapped modes and resonances for water waves over a slightly perturbed bottom ⋮ Operator expansions and constrained quadratic optimization for interface reconstruction: impenetrable periodic acoustic media ⋮ HOS Simulations of Nonlinear Water Waves in Complex Media ⋮ A high-order perturbation of envelopes (HOPE) method for scattering by periodic inhomogeneous media ⋮ Concentration phenomenon for fractional nonlinear Schrödinger equations ⋮ Local well-posedness for the tropical climate model with fractional velocity diffusion ⋮ The inverse water wave problem of bathymetry detection ⋮ On weakly nonlinear gravity-capillary solitary waves ⋮ On analyticity of linear waves scattered by a layered medium ⋮ Detection of ocean bathymetry from surface wave measurements ⋮ A rapid boundary perturbation algorithm for scattering by families of rough surfaces ⋮ A nonlinear least squares framework for periodic grating identification with a high-order perturbation of surfaces implementation ⋮ Asymptotic shallow water models with non smooth topographies
