Resonant frequency analysis of the fundamental and higher-order modes of Lamé mode resonators on a lossless isotropic solid is carried out by the finite-difference time-domain (FD-TD) method with the staggered grid with collocated grid points of velocities (SGCV). The symmetry boundary condition is implemented to reduce the size of the computational domain for the FD-TD method with the SGCV. One spectrum estimation technique based on the Padé approximation is employed to effectively extract the resonant frequencies from a spectrum transformed from the time series data calculated by the FD-TD method. Numerical results show the validity and efficiency of these techniques
This work pertains to the study of passive electronic devices with fine features, e.g., electronic p...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
Abstract—The sine–cosine method for the finite-difference time-domain-based dispersion analysis of p...
The finite-difference time-domain (FD-TD) method using a staggered grid with the collocated grid poi...
The finite-difference time domain (FDTD) technique and the Pade approximation with Baker's algorithm...
This paper analyzes dielectric resonators using the FDTD method. Resonant frequencies and quality f...
The finite-difference time-domain (FDTD) method incorporating Berenger\u27s PML absorbing boundary c...
This article reports recent developments in modelling based on Finite Difference Time Domain (FDTD) ...
To save finite-difference time-domain(FDTD) computing time, several methods are proposed to convert ...
Abstract1 — In a recent work, we have introduced a nonlocal homogenization method to extract the die...
The finite difference-time domain algorithm is extended by means of finite integration technique to ...
The aim of this paper is to discuss rectangular and cylindrical representations of finite-difference...
A novel and general method to quickly obtain frequency-domain solutions based on one or a few time-d...
In this article we present nu FDTD (New FDTD), an efficient and accurate method for solving low freq...
We describe here a High Finite Difference Frequency Domain approach to the mode computation in rect...
This work pertains to the study of passive electronic devices with fine features, e.g., electronic p...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
Abstract—The sine–cosine method for the finite-difference time-domain-based dispersion analysis of p...
The finite-difference time-domain (FD-TD) method using a staggered grid with the collocated grid poi...
The finite-difference time domain (FDTD) technique and the Pade approximation with Baker's algorithm...
This paper analyzes dielectric resonators using the FDTD method. Resonant frequencies and quality f...
The finite-difference time-domain (FDTD) method incorporating Berenger\u27s PML absorbing boundary c...
This article reports recent developments in modelling based on Finite Difference Time Domain (FDTD) ...
To save finite-difference time-domain(FDTD) computing time, several methods are proposed to convert ...
Abstract1 — In a recent work, we have introduced a nonlocal homogenization method to extract the die...
The finite difference-time domain algorithm is extended by means of finite integration technique to ...
The aim of this paper is to discuss rectangular and cylindrical representations of finite-difference...
A novel and general method to quickly obtain frequency-domain solutions based on one or a few time-d...
In this article we present nu FDTD (New FDTD), an efficient and accurate method for solving low freq...
We describe here a High Finite Difference Frequency Domain approach to the mode computation in rect...
This work pertains to the study of passive electronic devices with fine features, e.g., electronic p...
Finite-difference techniques are very popular and versatile numerical tools in computational electro...
Abstract—The sine–cosine method for the finite-difference time-domain-based dispersion analysis of p...