A systematic construction via Atiyah-Hirzebruch spectral sequence yields topological invariants that completely characterize K-groups for TRS spinful superconductors in 159 space groups.
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A symmetry-based stacking strategy with layer-flip realizes odd-parity altermagnetism from nonrelativistic orbital orders, hosting quantum spin Hall phases with helical edge states.
P6_3-B30 is a three-dimensional boron crystal that functions as a spinless topological semimetal with a symmetry-enforced nodal surface on the kz=π plane and various Weyl fermions at high-symmetry points.
Higher-order k corrections to Dirac dispersion enable Kohn-Luttinger superconductivity, producing topological p-ip pairing in broken-TR systems and anisotropic or warped pairings on TI surfaces.
citing papers explorer
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Towards complete characterization of topological insulators and superconductors: A systematic construction of topological invariants based on Atiyah-Hirzebruch spectral sequence
A systematic construction via Atiyah-Hirzebruch spectral sequence yields topological invariants that completely characterize K-groups for TRS spinful superconductors in 159 space groups.
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Odd-Parity Altermagnetism Originated from Orbital Orders
A symmetry-based stacking strategy with layer-flip realizes odd-parity altermagnetism from nonrelativistic orbital orders, hosting quantum spin Hall phases with helical edge states.
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Symmetry-protected coexistence of a nodal surface and multiple types of Weyl fermions in $P6_3$-$\text{B}_{30}$
P6_3-B30 is a three-dimensional boron crystal that functions as a spinless topological semimetal with a symmetry-enforced nodal surface on the kz=π plane and various Weyl fermions at high-symmetry points.
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Pairing around a Single Dirac Point: A Unifying View of Kohn-Luttinger Superconductivity in Chern Bands, Quarter Metals, and Topological Surface States
Higher-order k corrections to Dirac dispersion enable Kohn-Luttinger superconductivity, producing topological p-ip pairing in broken-TR systems and anisotropic or warped pairings on TI surfaces.