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Bulk-Vortex Correspondence of Higher-Order Topological Superconductors
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abstract
Vortices in chiral topological superconductors are known for trapping Majorana zero modes as a signature response to their bulk-state topologies. In this work, we establish a similar bulk-vortex correspondence for two-dimensional $C_n$-protected class D higher-order topological superconductors, in which a quantum vortex will universally trap a pair of $C_n$-protected Majorana bound states with $\hat{z}$-directional angular momenta $J_z=0$ and $J_z=n/2$, respectively. This intriguing one-to-one mapping between anomalous vortex modes and higher-order topology can be systematically derived through a model-independent patch construction approach. As a proof of concept, we present an exactly solvable model to confirm the proposed vortex Majorana modes. Our theory establishes vortices as an unprecedented experimental measure of higher-order topology in superconductors.
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Coexistence of gapless and gapped vortex modes with Majorana corner states in a 2D second-order topological superconductor
Zero-energy vortex modes coexist with Majorana corner modes in a 2D second-order topological superconductor only when the normal-state spectrum is gapless with Dirac cones.
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