2020
DOI: 10.1103/physrevlett.124.196603
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Interactions Remove the Quantization of the Chiral Photocurrent at Weyl Points

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Cited by 75 publications
(41 citation statements)
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“…As discussed below, this peak originates from the double Weyl fermion at the R point, and it is enabled by an accidental window of vanishing CPGE contribution from the Γ point. Finally, we note that electronelectron interactions can also correct the quantized value, as occurs for chiral Weyl semimetals 39 . While it is currently unknown how relevant these corrections are for multifold fermions, the large hole and electron pockets at Γ and R in CoSi suggest that screening should be strong and therefore interactions should have a small effect.…”
Section: Resultsmentioning
confidence: 58%
“…As discussed below, this peak originates from the double Weyl fermion at the R point, and it is enabled by an accidental window of vanishing CPGE contribution from the Γ point. Finally, we note that electronelectron interactions can also correct the quantized value, as occurs for chiral Weyl semimetals 39 . While it is currently unknown how relevant these corrections are for multifold fermions, the large hole and electron pockets at Γ and R in CoSi suggest that screening should be strong and therefore interactions should have a small effect.…”
Section: Resultsmentioning
confidence: 58%
“…Therefore, in order for the nodes to be exactly two, they need to be located along one of the three axes. Moreover, the requirement that ε ± (k) vanish linearly at p ± F , combined with the fact that a, b, c, d are all even functions of k 3 , implies that the Weyl nodes are located along the third axis: 10) where…”
Section: A Class Of Non-interacting Models For Weyl Semimetalsmentioning
confidence: 99%
“…operator, equal to the identity if q i = (0, 0, 0, 0), and dimensionally equivalent to the composition of a derivative of order q 0 i in direction 0, of a derivative of order q 1 i in direction 1, etc, otherwise 10 (if h = 0, the only non-vanishing contribution to the right side of (3.47) is the one with q i = (0, 0, 0, 0), for all i = 1, . .…”
Section: 31mentioning
confidence: 99%
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