Quantum robust stability of a small Josephson junction in a resonant cavity

I. Petersen
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引用次数: 9

Abstract

This paper applies recent results on the robust stability of nonlinear quantum systems to the case of a Josephson junction in a resonant cavity. The Josephson junction is characterized by a Hamiltonian operator which contains a non-quadratic term involving a cosine function. This leads to a sector bounded nonlinearity which enables the previously developed theory to be applied to this system in order to analyze its stability.
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谐振腔中小约瑟夫森结的量子鲁棒稳定性
本文将非线性量子系统鲁棒稳定性的最新结果应用于谐振腔中约瑟夫森结的情况。约瑟夫森结的特征是一个哈密顿算子,它包含一个涉及余弦函数的非二次项。这导致了扇区有界非线性,使以前发展的理论能够应用于该系统,以分析其稳定性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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