指数型约瑟夫森结中边界扰动的渐近效应
On asymptotic effects of boundary perturbations in exponentially shaped Josephson junctions
摘要：
本文考虑一个抛物型积分微分算子L，它适合于描述各种物理领域中的许多现象。利用L与描述指数型约瑟夫森结内部演化的三阶方程（ESJJ）之间的等价性，得到了（ESJJ）的渐近分析，明确地计算了与Dirichlet问题有关的边界贡献.
英文摘要：
A parabolic integro differential operator L, suitable to describe many phenomena in various physical fields, is considered. By means of equivalence between L and the third order equation describing the evolution inside an exponentially shaped Josephson junction (ESJJ), an asymptotic analysis for (ESJJ) is achieved, explicitly evaluating, boundary contributions related to the Dirichlet problem.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
