Abstract

By using Bogoliubov-de Gennes (BdG) equations, we study superconducting (SC) states in a quasi 2-dimensional system of radius RR. It is shown that no vortices exist in s-wave SC samples with R<Rc∼ξ(0)R<R_\text{c}\simξ(0), the T=0 coherence length. We predict that chiral p-wave states exhibit superconductivity for R<RcR<R_\text{c} only in the presence of a vortex with opposite chirality. This {\it induced} SC phase is a consequence of non-zero chirality of the pairing order parameter and implies the presence of chiral edge currents. Our study may be applied to sharply probing the pairing symmetry of unconventional superconductors.

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