This paper presents a finite-difference time-domain (FDTD) framework that accelerates the modeling of the interaction of infinite periodic structures with practical sources (such as Gaussian or Bessel beams) by exploiting periodic boundary conditions (PBCs). The technique involves the introduction of arbitrary beam-generating sources in periodic simulations via the array-scanning method (ASM). The proposed method is both efficient and practical, being naturally broadband and highly parallelizable. We present examples of Gaussian beams in free space and interacting with grating geometries, efficiently replicating the results of multi-period brute-force simulations.</p
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
In this paper, we apply a new method for calculating the scattering from periodic structures in time...
Abstract—Two numerical methodologies based on the finite-dif-ference time-domain (FDTD) technique ar...
Infinitely-periodic geometries are efficiently modelled in the finite-difference time-domain (FDTD) ...
A number of methods are presented that improve the efficiency of Finite-Difference Time-Domain analy...
A novel technique is proposed to calculate the field due to an arbitrary impressed source of finite ...
Abstract—The sine–cosine method for the finite-difference time-domain-based dispersion analysis of p...
A set of tools are proposed for the efficient modeling of several classes of problems related to per...
The generality of the FDTD method brings important advantages to the phased array antenna analysis p...
An efficient finite-difference time-domain method based on the locally one-dimensional scheme (LOD-F...
Periodic structures are of great importance in electromagnetics due to their wide range of applicati...
International audienceThe aim of this chapter is to present the principle of the FDTD method when ap...
Abstract — Finite-difference techniques are very popular and versatile numerical tools in computatio...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
International audienceThe study of periodic structures illuminated by a normally incident plane wave...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
In this paper, we apply a new method for calculating the scattering from periodic structures in time...
Abstract—Two numerical methodologies based on the finite-dif-ference time-domain (FDTD) technique ar...
Infinitely-periodic geometries are efficiently modelled in the finite-difference time-domain (FDTD) ...
A number of methods are presented that improve the efficiency of Finite-Difference Time-Domain analy...
A novel technique is proposed to calculate the field due to an arbitrary impressed source of finite ...
Abstract—The sine–cosine method for the finite-difference time-domain-based dispersion analysis of p...
A set of tools are proposed for the efficient modeling of several classes of problems related to per...
The generality of the FDTD method brings important advantages to the phased array antenna analysis p...
An efficient finite-difference time-domain method based on the locally one-dimensional scheme (LOD-F...
Periodic structures are of great importance in electromagnetics due to their wide range of applicati...
International audienceThe aim of this chapter is to present the principle of the FDTD method when ap...
Abstract — Finite-difference techniques are very popular and versatile numerical tools in computatio...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
International audienceThe study of periodic structures illuminated by a normally incident plane wave...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
In this paper, we apply a new method for calculating the scattering from periodic structures in time...
Abstract—Two numerical methodologies based on the finite-dif-ference time-domain (FDTD) technique ar...