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Counting Majorana zero modes in superconductors (1011.1007v2)

Published 3 Nov 2010 in cond-mat.supr-con and hep-th

Abstract: A counting formula for computing the number of (Majorana) zero modes bound to topological point defects is evaluated in a gradient expansion for systems with charge-conjugation symmetry. This semi-classical counting of zero modes is applied to some examples that include graphene and a chiral p-wave superconductor in two-dimensional space. In all cases, we explicitly relate the counting of zero modes to Chern numbers.

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