Unwinding of a one-dimensional topological insulators

Physics – Condensed Matter – Strongly Correlated Electrons

Scientific paper

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6 pages

Scientific paper

We show that a topological insulator made of four chains of superconducting spinless fermions characterized by four Majorana edge states can adiabatically be deformed into a trivial band insulator. To unwind this time-reversal invariant topological insulator, interactions to {\em spinful} fermions are switched on along an adiabatic path. Thereby, we couple modes which belong to two different representations of the time-reversal symmetry operator T with T^2=1 and T^2=-1, respectively. This observation can easily be understood by investigating how the relevant symmetries act on the entanglement spectrum giving rise to a Z_4 instead of a Z_8 classification of the interacting system. We also show that a simple level crossing of doubly and singly degenerate states occurs in the entanglement spectrum upon deforming the quantum state.

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