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20202024
most citedA Chebyshev-based High-order-accurate Integral Equation Solver for Maxwell's Equations

21 citations · 29 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2024

H-Matrix Accelerated Direct Matrix Solver for Maxwell's Equations using the Chebyshev-based Nyström Boundary Integral Equation Method

Jin Hu, Emrah Sever, Omid Babazadeh +3

An H-matrix accelerated direct solver employing the high-order Chebyshev-based Boundary Integral Equation (CBIE) method has been formulated, tested, and profiled for performance on…

math.NA2024

A High-order Nyström-based Scheme Explicitly Enforcing Surface Density Continuity for the Electric Field Integral Equation

Jin Hu, Constantine Sideris

This paper introduces an efficient approach for solving the Electric Field Integral Equation (EFIE) with high-order accuracy by explicitly enforcing the continuity of the impressed…

physics.comp-ph2022★ 4 cited

A High-Order-Accurate 3D Surface Integral Equation Solver for Uniaxial Anisotropic Media

Jin Hu, Constantine Sideris

This paper introduces a high-order accurate surface integral equation method for solving 3D electromagnetic scattering for dielectric objects with uniaxially anisotropic permittivi…

physics.comp-ph2020★ 21 cited

A Chebyshev-based High-order-accurate Integral Equation Solver for Maxwell's Equations

Jin Hu, Emmanuel Garza, Constantine Sideris

This paper introduces a new method for discretizing and solving integral equation formulations of Maxwell's equations which achieves spectral accuracy for smooth surfaces. The appr…

physics.optics2020★ 4 cited

Nonlinear nanophotonic devices in the Ultraviolet to Visible wavelength range

Jinghan He, Hong Chen, Jin Hu +7

Although the first lasers invented operated in the visible, the first on-chip devices were optimized for near-infrared (IR) performance driven by demand in telecommunications. Howe…