Fusing binary interface defects in topological phases: The Z/pZ case
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Bridgeman, Jacob C.
Barter, Daniel
Jones, Corey
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American Institute of Physics (AIP)
Abstract
A binary interface defect is any interface between two (not necessarily invertible) domain walls. We compute all possible binary interface defects in Kitaev's ℤ/pℤ model and all possible fusions between them. Our methods can be applied to any Levin-Wen model. We also give physical interpretations for each of the defects in the ℤ/pℤ model. These physical interpretations provide a new graphical calculus, which can be used to compute defect fusion.
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Journal of Mathematical Physics
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Restricted until
2099-12-31