2017
DOI: 10.1103/physrevlett.118.127001
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Bogoliubov Fermi Surfaces in Superconductors with Broken Time-Reversal Symmetry

Abstract: It is commonly believed that in the absence of disorder or an external magnetic field, there are three possible types of superconducting excitation gaps: the gap is nodeless, it has point nodes, or it has line nodes. Here, we show that for an even-parity nodal superconducting state which spontaneously breaks time-reversal symmetry, the low-energy excitation spectrum generally does not belong to any of these categories; instead it has extended Bogoliubov Fermi surfaces. These Fermi surfaces can be visualized as… Show more

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Cited by 221 publications
(333 citation statements)
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“…While the former class includes topological insulators and superconductors, but also quantum Hall states [5][6][7], the latter class concerns topological semimetals (e.g. Weyl, Dirac and nodal-line semimetals), which have been intensively investigated in the recent years [8][9][10][11][12][13][14][15][16][17][18]; besides, topological phases with nodal surfaces have also been theoretically proposed [19][20][21][22][23]. These gapless systems can display remarkable properties, such as Fermi arcs or drumhead surface states on the boundaries, and momentum-space Dirac monopoles in the bulk.…”
mentioning
confidence: 99%
“…While the former class includes topological insulators and superconductors, but also quantum Hall states [5][6][7], the latter class concerns topological semimetals (e.g. Weyl, Dirac and nodal-line semimetals), which have been intensively investigated in the recent years [8][9][10][11][12][13][14][15][16][17][18]; besides, topological phases with nodal surfaces have also been theoretically proposed [19][20][21][22][23]. These gapless systems can display remarkable properties, such as Fermi arcs or drumhead surface states on the boundaries, and momentum-space Dirac monopoles in the bulk.…”
mentioning
confidence: 99%
“…Gap structures of the latter kind have recently been introduced in Ref. [30], where it was shown that these nodal degeneracies of codimension-1 are topologically stable in parity-even multiband superconductors with spontaneously broken time-reversal symmetry.…”
Section: Quasiparticle Gap Structures and Topologymentioning
confidence: 99%
“…This ignores the effects of coupling to the conduction band captured by Eq. (45) and potentially misses qualitative features of the gap structure with topological origin [30]. Let us therefore take a more formal approach which can account for all constraints imposed by the symmetry of the system.…”
Section: Quasiparticle Gap Structures and Topologymentioning
confidence: 99%
“…The Cooper pair wave function is symmetric in the crystal momentum and spin channels but it is anti-symmetric with respect to the orbital degree of freedom. Recent studies [11,[30][31][32][33][34][35][36][37][38] in several materials, including the Iron based superconductors, half-Heusler compounds, UPt 3 and Sr 2 RuO 4 , have also pointed out the importance of internal degrees of freedom of electrons (coming from, for example, sublattice or multiple orbitals) in determining the pairing symmetries of superconducting ground states.…”
mentioning
confidence: 99%