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Low-rank matrix factorization method for multiscale simulations: A review
In this paper, a review of the low-rank factorization method is presented, with emphasis on
their application to multiscale problems. Low-rank matrix factorization methods exploit the …
their application to multiscale problems. Low-rank matrix factorization methods exploit the …
Foundations of volume integral methods for eddy current problems
Integral methods for solving eddy current problems use Biot–Savart law to produce non-
local constitutive relations that lead to fully populated generalized mass matrices, better …
local constitutive relations that lead to fully populated generalized mass matrices, better …
Electromagnetic modeling of moving mixed conductive and dielectric BoRs with an effective domain decomposition method
We propose an effective domain decomposition method with a spherical equivalence
surface for the electromagnetic modeling and imaging of moving bodies of revolution (BoRs) …
surface for the electromagnetic modeling and imaging of moving bodies of revolution (BoRs) …
H-Matrix-Based Direct Solver of JMCFIE for the Analysis of Scattering From Penetrable Objects
T Wan, M **e - IEEE Transactions on Antennas and …, 2022 - ieeexplore.ieee.org
Method of moments (MoMs) solution of the electric and magnetic current combined-field
integral equation (JMCFIE) for penetrable objects generally resorts to iterative solvers, which …
integral equation (JMCFIE) for penetrable objects generally resorts to iterative solvers, which …
Simulation of surface enhanced Raman scattering from nanoparticles with wideband nested equivalence source approximation
M Li, Y Hu - IEEE Journal on Multiscale and Multiphysics …, 2022 - ieeexplore.ieee.org
Surface Enhanced Raman Scattering (SERS) has been widely used in the fields of surface
science, spectral analysis, biosensors, and biomedical detection. A wideband nested …
science, spectral analysis, biosensors, and biomedical detection. A wideband nested …
An efficient FEM-BEM solution for electromagnetic analysis of inhomogeneous objects
K Wang, J Liu, J Xu - Engineering Analysis with Boundary Elements, 2022 - Elsevier
An efficient finite element method-boundary element method (FEM-BEM) is proposed for
electromagnetic analysis of inhomogeneous objects. The problem domain is discretized and …
electromagnetic analysis of inhomogeneous objects. The problem domain is discretized and …
An adaptive nested complex source beam method for electromagnetic scattering of composite conducting-dielectric objects
KC Wang, J Liu, JH Xu, XT Fan, LR Zhang - Engineering Analysis with …, 2020 - Elsevier
A new nested complex source beam (NCSB) method based on the volume-surface integral
equation (VSIE) is proposed for fast electromagnetic scattering analysis of composite …
equation (VSIE) is proposed for fast electromagnetic scattering analysis of composite …
On the volume-surface integral equation for scattering from arbitrary shaped composite PEC and inhomogeneous bi-isotropic objects
J Liu, Z Li, J Su, J Song - IEEE Access, 2019 - ieeexplore.ieee.org
A new generalized volume-surface integral equation, volume integral equation-combined
field integral equation (VIE-CFIE), is proposed to analyze the electromagnetic (EM) …
field integral equation (VIE-CFIE), is proposed to analyze the electromagnetic (EM) …
Nested equivalence source approximation for multiscale and penetrable medium simulations
Y Zuo, M Li, D Ding - 2022 International Applied Computational …, 2022 - ieeexplore.ieee.org
In this paper, we will review the further research on our proposed NESA (Nested
Equivalence Source Approximation) as a low-rank method for MoM (method of moments) for …
Equivalence Source Approximation) as a low-rank method for MoM (method of moments) for …
Kernel-independent fast factorization methods for multiscale electromagnetic problems
In this chapter, the low-rank factorization methods for real-life multiscale simulations are
proposed. The low-rank factorization methods are fully algebraic, the rank-deficient nature is …
proposed. The low-rank factorization methods are fully algebraic, the rank-deficient nature is …