Ginzburg-Landau simulations of three-terminal operation of a superconducting nanowire cryotron
Naoki Yasukawa, Taichiro Nishio, and Yasunori Mawatari

TL;DR
This paper presents a finite element simulation method based on the time-dependent Ginzburg-Landau equation to analyze and optimize the three-terminal operation of superconducting nanowire cryotrons, providing insights into device dynamics and design.
Contribution
The authors developed a novel numerical simulation technique using TDGL and heat equations to analyze nTron operation, offering detailed insights and fewer parameters than traditional models.
Findings
Simulation reproduces experimental results qualitatively.
Geometric and physical parameters significantly affect operation.
Provides time-dependent visualizations of superconducting states.
Abstract
Superconducting nanowire cryotrons (nTrons) are expected to be used as interfaces for super-high-performance hybrid devices in which superconductor and semiconductor circuits are combined. However, nTrons are still under development, and diverse analyses of these devices are needed. Accordingly, we have developed a numerical technique to simulate the three-terminal operation of an nTron by using the finite element method to solve the time-dependent Ginzburg-Landau (TDGL) equation and the heat-diffusion equation. Simulations using this technique offer understanding of the dynamics of the order parameter, the thermal behavior, and the characteristics of three-terminal operation, and the TDGL model reproduces qualitatively the results of nTron experiments. In addition, we investigated how some geometric and physical parameters (the design elements) affect the operation characteristics. The…
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