Analysis of Electromagnetic Scattering from Semiconductor Nanostructures by Solving Coupled Volume Integral and Two-fluid Hydrodynamic Equations
Doolos Aibek Uulu, Meruyert Khamitova, Rui Chen, Liang Chen, Ping Li, and Hakan Bagci

TL;DR
This paper introduces a volume integral equation solver coupled with a two-fluid hydrodynamic model to analyze electromagnetic scattering in semiconductor nanostructures, capturing unique plasmonic phenomena more accurately.
Contribution
It presents a novel VIE-based approach that couples the electric flux density with two-fluid polarization currents, enabling efficient and accurate analysis of semiconductor nanostructures.
Findings
The method accurately captures acoustic plasmon resonances.
It demonstrates the ability to model blueshift in localized surface plasmon resonances.
The approach is more efficient than finite-element methods for these problems.
Abstract
Semiconductor-based plasmonic nanostructures support localized surface plasmon modes in the infrared region. Unlike metallic nanostructures, they support both free electrons and holes, requiring a two-fluid hydrodynamic Drude equation (HDE) to accurately capture spatial dispersion effects and low-frequency acoustic plasmon modes that cannot be described by single-fluid models. In this work, a volume integral equation (VIE)-based solver is proposed for the analysis of electromagnetic scattering from semiconductor nanostructures. The proposed approach couples the VIE, formulated in terms of the electric flux density and the free-electron and hole polarization currents, with the two-fluid HDE. The coupled system is discretized using a tetrahedral mesh and solved efficiently using a two-level iterative solver. In contrast to finite-element-based methods, the proposed VIE-based approach does…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
