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We present preliminary results on a novel numerical method describing wave propagation in non-uniform media. Following Huygens-Fresnel' principle, we model the wavefront as an array of point sources that emit wavelets, which interfere. We…

计算物理 · 物理学 2016-06-14 F. A. Volpe , P. -D. Letourneau , A. Zhao

Huygens' metasurfaces have demonstrated the ability to tailor electromagnetic wavefronts with passive low-profile structures. The fundamental constraint enabling passive and ideally lossless solutions is the conservation of the normal real…

应用物理 · 物理学 2021-09-15 Vasileios G. Ataloglou , George V. Eleftheriades

The 'vertical modes and horizontal rays' method, commonly applied for simulating acoustic wave propagation in shallow water is advanced in this research. Our approach to this method involves the use of the so-called space-time rays, which…

数学物理 · 物理学 2025-01-08 Aleksandr Kaplun , Boris Katsnelson

A rigorous Floquet mode analysis is proposed for a zero thickness space-time modulated Huygens' metasurface to model and determine the strengths of the new harmonic components of the scattered fields. The proposed method is based on…

光学 · 物理学 2017-01-20 Shulabh Gupta , Tom. J. Smy , Scott A. Stewart

This work is devoted to the analysis of high frequency solutions to the equations of nonlinear elasticity in a half-space. We consider surface waves (or more precisely, Rayleigh waves) arising in the general class of isotropic hyperelastic…

偏微分方程分析 · 数学 2016-04-18 Jean-Francois Coulombel , Mark Williams

An explicit time-domain finite-difference technique for modelling zero-thickness Huygens' metasurfaces based on Generalized Sheet Transition Conditions (GSTCs), is proposed and demonstrated using full-wave simulations. The Huygens'…

光学 · 物理学 2016-09-20 Tom J. Smy , Shulabh Gupta

A rigorous semi-analytical Floquet analysis is proposed for a zero-thickness space-time modulated Huygens' metasurface to model and determine the strengths of the new harmonic components of the scattered fields. The proposed method is based…

光学 · 物理学 2021-11-10 Ville Tiukuvaara , Tom J. Smy , Shulabh Gupta

Huygens' metasurfaces have demonstrated almost arbitrary control over the shape of a scattered beam, however, its spatial profile is typically fixed at fabrication time. Dynamic reconfiguration of this beam profile with tunable elements…

应用物理 · 物理学 2018-12-04 Mingkai Liu , David A. Powell , Yair Zarate , Ilya V. Shadrivov

Two methods to treat wave breaking in the framework of the Hamiltonian formulation of free-surface potential flow are presented, tested, and validated. The first is an extension of Kennedy et al (2000)'s eddy-viscosity approach originally…

流体动力学 · 物理学 2019-10-22 Christos E. Papoutsellis , Marissa L. Yates , Bruno Simon , Michel Benoit

The following development of the well-known "vertical modes and horizontal rays" approach for acoustic waves propagation in shallow water, introduced in different works, is studied. In this approach we study so-called space-time horizontal…

数学物理 · 物理学 2024-11-22 Aleksandr Kaplun , Boris Katsnelson

In this paper, we present a semiclassical description of surface waves or modes in an elastic medium near a boundary, in spatial dimension three. The medium is assumed to be essentially stratified near the boundary at some scale comparable…

偏微分方程分析 · 数学 2021-06-09 Maarten de Hoop , Alexei Iantchenko , Gen Nakamura , Jian Zhai

This paper proposes a new Helmholtz decomposition based windowed Green function (HD-WGF) method for solving the time-harmonic elastic scattering problems on a half-space with Dirichlet boundary conditions in both 2D and 3D. The Helmholtz…

计算物理 · 物理学 2023-12-27 Tao Yin , Lu Zhang , Weiying Zheng , Xiaopeng Zhu

A single incompressible, inviscid, irrotational fluid medium bounded by a free surface and varying bottom is considered. The Hamiltonian of the system is expressed in terms of the so-called Dirichlet-Neumann operators. The equations for the…

流体动力学 · 物理学 2018-11-09 Alan Compelli , Rossen I. Ivanov , Michail D. Todorov

A new Hamiltonian formulation for the fully nonlinear water-wave problem over variable bathymetry is derived, using an exact, vertical series expansion of the velocity potential, in conjunction with Luke's variational principle. The…

流体动力学 · 物理学 2017-04-14 Christos Papoutsellis , Gerassimos Athanassoulis

We have proposed a new method for solving the problem of ship waves excited on the surface of a non-viscous liquid by a submerged object that moves at a variable speed. As a first application of this method, we have obtained a new solution…

流体动力学 · 物理学 2016-08-17 Anrei V. Arzhannikov , Igor A. Kotelnikov

In the present manuscript, we consider the practical problem of wave interaction with a vertical wall. However, the novelty here consists in the fact that the wall can move horizontally due to a system of springs. The water wave evolution…

流体动力学 · 物理学 2020-02-20 Gayaz Khakimzyanov , Denys Dutykh

The paper describes a formulation of discrete scalar wave propagation in an inhomogeneous medium by the use of elementary processes obeying a discrete Huygens' principle and satisfying fundamental symmetries such as time-reversal,…

无序系统与神经网络 · 物理学 2007-05-23 Samuel De Toro Arias , Christian Vanneste

An interface between two media is topologically stable two-dimensional object where 3D-symmetry breaks which allows for existence of many exotic excitations. A direct way to explore surface excitations is to investigate their interaction…

其他凝聚态物理 · 物理学 2018-03-29 I. Todoshchenko

Recently, a special class of Huygens' surfaces has been proposed which are capable of manipulation of transmitted wavefronts while exhibiting high transparency over a broad range of frequencies. In this work we propose and study a new…

应用物理 · 物理学 2018-09-19 M. Londono , A. Sayanskiy , J. L. Araque-Quijano , S. B. Glybovski , J. D. Baena

Hydroelastic solitary waves propagating on the surface of a three-dimensional ideal fluid through the deformation of an elastic sheet are studied. The problem is investigated based on a Benney-Luke-type equation derived via an explicit…

流体动力学 · 物理学 2022-03-14 Yanghan Meng , Zhan Wang
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