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Narrow-Bandpass One-Step Leapfrog Hybrid Implicit-Explicit Algorithm with Convolutional Boundary Condition for Its Applications in Sensors
by
Wu, Peiyu
, Wang, Yangjing
, Jiang, Haolin
, Xie, Yongjun
in
Accuracy
/ Algorithms
/ bandpass sensors and components
/ Boundary conditions
/ complex envelope (CE)
/ convolutional perfectly matched layer (CPML)
/ finite-difference time-domain (FDTD)
/ hybrid implicit-explicit (HIE)
/ Investigations
/ Sensors
/ Simulation
/ Variables
2022
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Narrow-Bandpass One-Step Leapfrog Hybrid Implicit-Explicit Algorithm with Convolutional Boundary Condition for Its Applications in Sensors
by
Wu, Peiyu
, Wang, Yangjing
, Jiang, Haolin
, Xie, Yongjun
in
Accuracy
/ Algorithms
/ bandpass sensors and components
/ Boundary conditions
/ complex envelope (CE)
/ convolutional perfectly matched layer (CPML)
/ finite-difference time-domain (FDTD)
/ hybrid implicit-explicit (HIE)
/ Investigations
/ Sensors
/ Simulation
/ Variables
2022
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Narrow-Bandpass One-Step Leapfrog Hybrid Implicit-Explicit Algorithm with Convolutional Boundary Condition for Its Applications in Sensors
by
Wu, Peiyu
, Wang, Yangjing
, Jiang, Haolin
, Xie, Yongjun
in
Accuracy
/ Algorithms
/ bandpass sensors and components
/ Boundary conditions
/ complex envelope (CE)
/ convolutional perfectly matched layer (CPML)
/ finite-difference time-domain (FDTD)
/ hybrid implicit-explicit (HIE)
/ Investigations
/ Sensors
/ Simulation
/ Variables
2022
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Narrow-Bandpass One-Step Leapfrog Hybrid Implicit-Explicit Algorithm with Convolutional Boundary Condition for Its Applications in Sensors
Journal Article
Narrow-Bandpass One-Step Leapfrog Hybrid Implicit-Explicit Algorithm with Convolutional Boundary Condition for Its Applications in Sensors
2022
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Overview
A large number of sensors work in the narrow bandpass circumstance. Meanwhile, some of them hold fine details merely along one and two dimensions. In order to efficiently simulate these sensors and devices, the one-step leapfrog hybrid implicit-explicit (HIE) algorithm with the complex envelope (CE) method and absorbing boundary condition is proposed in the narrow bandpass circumstance. To be more precise, absorbing boundary condition is implemented by the higher order convolutional perfectly matched layer (CPML) formulation to further enhance the absorption during the entire simulation. Numerical examples and their experiments are carried out to further illustrate the effectiveness of the proposed algorithm. The results show considerable agreement with the experiment and theory resolution. The relationship between the time step and mesh size can break the Courant–Friedrichs–Levy condition which indicates the physical size/selection mesh size. Such a condition indicates that the proposed algorithm behaviors are considerably accurate due to the rational choice in discretized mesh. It also shows decrement in simulation duration and memory consumption compared with the other algorithms. In addition, absorption performance can be improved by employing the proposed higher order CPML algorithm during the whole simulation.
Publisher
MDPI AG,MDPI
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