Time Domain Generalization of the Random Coupling Model and Experimental Verification in a Complex Scattering System
Shukai Ma, Thomas M. Antonsen, Steven M. Anlage

TL;DR
This paper introduces a time-domain extension of the Random Coupling Model (RCM) for wave chaotic systems, enabling analysis of early-time effects and nonlinear loads, validated through experiments in complex scattering environments.
Contribution
The paper develops a novel time-domain RCM that incorporates short-orbit effects and nonlinear port loads, extending the frequency-domain RCM to new dynamic scenarios.
Findings
Successful experimental validation of the time-domain RCM
Agreement between numerical simulations and experimental results with nonlinear loads
Enhanced modeling of wave chaotic systems in the time domain
Abstract
Electromagnetic (EM) wave scattering in electrically large, irregularly shaped, environments is a common phenomenon. The deterministic, or first principles, study of this process is usually computationally expensive and the results exhibit extreme sensitivity to scattering details. For this reason, the deterministic approach is often dropped in favor of a statistical one. The Random Coupling Model (RCM) is one such approach that has found great success in providing a statistical characterization for wave chaotic systems in the frequency domain. Here we aim to transform the RCM into the time domain and generalize it to new situations. The proposed time-domain RCM (TD-RCM) method can treat a wave chaotic system with multiple ports and modes. Two features are now possible with the time-domain approach for chaotic resonators: the incorporation of earlytime short-orbit transmission path…
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Taxonomy
TopicsScientific Research and Discoveries · Electromagnetic Scattering and Analysis
