Abstract
We study the magnetic field dependence of the maximum Josephson current in a homogeneous parallel array of Josephson junctions in the limit of very small values of the characteristic inductance parameter β L . We show that the usual interference patterns obtained for β L = 0 and for vanishingly small junction to loop area ratios are enriched by new features when β L is finite, but still small enough to allow a perturbative analysis of the problem, and when the single junction interference pattern is taken into account.
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