Phase-lock effect for equations modeling resistively shunted Josephson junctions and for their perturbations
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Analysis
Link
http://link.springer.com/content/pdf/10.1007/s10688-011-0023-8.pdf
Reference13 articles.
1. V. I. Arnold, Geometrical Methods in the Theory of Ordinary Differential Equations, Springer-Verlag, New York, 1988.
2. V. M. Buchstaber, O. V. Karpov, and S. I. Tertychnyi, “On properties of the differential equation describing the dynamics of an overdamped Josephson junction, ” Uspekhi Mat. Nauk, 59:2 (2004), 187–188; English transl.: Russian Math. Surveys, 59:2 (2004), 377–378.
3. V. M. Buchstaber, O. V. Karpov, and S. I. Tertychnyi, “Mathematical models of the dynamics of an overdamped Josephson junction, ” Uspekhi Mat. Nauk, 63:3 (2008), 155–156; English transl.: Russian Math. Surveys, 63:3 (2008), 557–559.
4. V. M. Buchstaber, O. V. Karpov, and S. I. Tertychnyi, “Rotation number quantization effect, ” Teoret. Mat. Fiz., 162:2 (2010), 254–265; English transl.: Theor. Math. Phys., 162:2 (2010), 211–221.
5. O. G. Galkin, “Phase-locking for Mathieu-type torus maps, ” Funkts. Anal. Prilozhen., 27:1 (1993), 1–9; English transl.: Functional Anal. Appl., 27:1 (1993), 1–9.
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