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Verifying Non-Abelian Statistics by Numerical Braiding Majorana Fermions

Published 6 Dec 2014 in cond-mat.str-el, cond-mat.supr-con, hep-th, and quant-ph | (1412.2195v2)

Abstract: Recently, Majorana fermions (MFs) have attracted intensive attention because of their possible non-Abelian statistics. This paper points out an approach to verify the non-Abelian statistics of MFs in topological superconductors. We introduce a single particle representation of braiding operators that obey anti-commutating relation of Bogolubov-de Gennes (BdG) states. From the relationship between the braiding operator of MFs and that of BdG states, we verify non-Abelian statistics of MFs in 1D and 2D topological SCs.

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