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Cited by 96 publications
(133 citation statements)
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References 29 publications
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“…The linear dependence is also obtained by numerical calculation [71,75,144,152]. The linear behavior of the low-energy density of states is responsible for the power-law behavior of the temperature-dependence of the specific heat in 3 He-B confined in a slab geometry [69], in contrary to the exponential behavior .…”
Section: Exact Solutions For Superfluid 3 He-bmentioning
confidence: 74%
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“…The linear dependence is also obtained by numerical calculation [71,75,144,152]. The linear behavior of the low-energy density of states is responsible for the power-law behavior of the temperature-dependence of the specific heat in 3 He-B confined in a slab geometry [69], in contrary to the exponential behavior .…”
Section: Exact Solutions For Superfluid 3 He-bmentioning
confidence: 74%
“…In the absence of a magnetic field, the surface density of states in the low energy region is considerably enhanced by the diffusive surface [106,152]. The low-energy density of states filled in by the skew scattering of the quasiparticle at the rough surface might drastically change the temperature-and field-dependences of the spin susceptibility.…”
Section: Discussionmentioning
confidence: 99%
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“…the inapplicability of Anderson's Theorem to a sign-changing order parameter), which has been explicitly verified for this material 19 . Rough or pair-breaking surface effects have been shown 20,21 to sharply reduce the superconducting order parameter at the surface, although not to meaningfully alter the surface density of states. Accordingly, the observation of metallic behavior suggests that there is a higher density of defects near the surface (presumably introduced during crystal growth or preparation procedures), leading to a reduced mean free path and the quenching of superconductivity near the surface.…”
Section: Surface Imperfectionmentioning
confidence: 99%
“…The bulk topological invariant gives rise to gapless surface excitations through bulk-boundary correspondence. Quasiclassical theory [33] provides a detailed framework to self consistently determine both the order parameter approaching the surface and the density of states of surface excitations, for different surface quasiparticle scattering conditions [34,35,36] . For specular scattering these surface excitations are Majorana fermions [31,37,38], and the sample edge supports spin-current in the ground state.…”
Section: Topological Superfluids; Surface and Edge Excitationsmentioning
confidence: 99%