2021
DOI: 10.1038/s42005-021-00657-6
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Observation of a giant mass enhancement in the ultrafast electron dynamics of a topological semimetal

Abstract: Topological phases of matter offer exciting possibilities to realize lossless charge and spin information transport on ultrafast time scales. However, this requires detailed knowledge of their nonequilibrium properties. Here, we employ time-, spin- and angle-resolved photoemission to investigate the ultrafast response of the Sb(111) spin-polarized surface state to femtosecond-laser excitation. The surface state exhibits a giant mass enhancement which is observed as a kink structure in its energy-momentum dispe… Show more

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Cited by 5 publications
(2 citation statements)
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“…Considering that the coupling between electron and acoustic phonon typically leads to a much longer lifetime in Cd 3 As 2 than what is observed here, the main path for Dirac fermion cooling is through coupling to optical phonons. The electron–phonon (el–ph) coupling has been shown to play an important role for the carrier dynamics in topological materials. , It is worth noting that such carrier lifetime is much longer than the lifetime reported in 2D Dirac fermion in graphene (0.25 ps) because of the lower optical phonon energy in Cd 3 As 2…”
mentioning
confidence: 99%
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“…Considering that the coupling between electron and acoustic phonon typically leads to a much longer lifetime in Cd 3 As 2 than what is observed here, the main path for Dirac fermion cooling is through coupling to optical phonons. The electron–phonon (el–ph) coupling has been shown to play an important role for the carrier dynamics in topological materials. , It is worth noting that such carrier lifetime is much longer than the lifetime reported in 2D Dirac fermion in graphene (0.25 ps) because of the lower optical phonon energy in Cd 3 As 2…”
mentioning
confidence: 99%
“…The electron−phonon (el−ph) coupling has been shown to play an important role for the carrier dynamics in topological materials. 43,44 It is worth noting that such carrier , 20,47 where C e is the electron heat capacity, T e is the transient electronic temperature, and T L is the lattice temperature. The slope of 2.1 ± 0.1 ps −1 eV −1 gives an el−ph coupling strength g = (6.2 ± 0.3) × 10 15 W K −1 m −3 , where C e = 70 J K −2 m −3 × T e , 20 T e = 450 K (extracted from the Fermi−Dirac distribution), and T L = 80 K (sample temperature).…”
mentioning
confidence: 99%