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- W2313691927 startingPage "1419" @default.
- W2313691927 abstract "When series arrays of Josephson junctions are included in circuits there exists the possibility that the junctions will phaselock and oscillate coherently. We present a method to study the stability of the phase coherent state based on a determination of the eigenvalues of the return map associated with the dynamics. The eigenvalues indicate how close the coherent state is to an instability. Therefore knowledge of the eigenvalues allows us to find the operating point which maximizes the stability of the coherent state. The power of our method is that arbitrarily large arrays are handled as easily as small arrays. For series arrays of N junctions with small shunt capacitances we show that the coherent state always loses stability in the same way, via a codimension N-1 bifurcation. We apply this method to Josephson junction arrays proposed as rf generators." @default.
- W2313691927 created "2016-06-24" @default.
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- W2313691927 date "1987-01-01" @default.
- W2313691927 modified "2023-10-18" @default.
- W2313691927 title "Stability of Coherent Oscillations in Josephson Junction Arrays" @default.
- W2313691927 doi "https://doi.org/10.7567/jjaps.26s3.1419" @default.
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