2022
DOI: 10.1021/acs.chemmater.2c00280
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LaIr3Ga2: A Superconductor Based on a Kagome Lattice of Ir

Abstract: In solid-state materials, crystal structure is regarded as one of the major factors that determines the physical properties, including superconductivity. Materials based on Kagome lattices, especially those based on atoms with strong spin–orbit coupling, can host exotic quantum physics, displaying flat electronic bands, Dirac cones, and topologically nontrivial surface states. The existence of superconductivity in such systems is even more attractive. Here we report the discovery of superconductivity below 5.2… Show more

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Cited by 24 publications
(23 citation statements)
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“…Below ∼18 K, a weak upturn of the resistivity is observed (also shown by the change in sign of the d ρ ( T )/d T versus T curve in the inset), followed by a superconductor-like transition ∼3.6 K (upper inset Figure b). Above the upturn of the resistivity, the low-temperature ρ ( T ) data (23–60 K) are well fitted using the equation ρ ( T ) = ρ (0) + AT n (black line in Figure b), with n = 2.04, ρ (0) ≈ 14.7 μΩ cm, and A ≈ 0.00127 μΩ cm K –2 , suggesting that electron–electron interactions dominate electronic transport in this regime. , …”
Section: Resultsmentioning
confidence: 99%
“…Below ∼18 K, a weak upturn of the resistivity is observed (also shown by the change in sign of the d ρ ( T )/d T versus T curve in the inset), followed by a superconductor-like transition ∼3.6 K (upper inset Figure b). Above the upturn of the resistivity, the low-temperature ρ ( T ) data (23–60 K) are well fitted using the equation ρ ( T ) = ρ (0) + AT n (black line in Figure b), with n = 2.04, ρ (0) ≈ 14.7 μΩ cm, and A ≈ 0.00127 μΩ cm K –2 , suggesting that electron–electron interactions dominate electronic transport in this regime. , …”
Section: Resultsmentioning
confidence: 99%
“…After the compounds with a linked kagome lattice are excluded, the majority of remaining compounds satisfies our expectations based on their t value: compounds for which t is less than 1.4 have some clean or filled kagome bands, while compounds with t greater than 1.4 have no kagome bands. The commonly studied kagome compounds belong to a handful of structure types in these space groups (Figure S12), such as Ni 3 Pb 2 S 2 type in the space group , and CoSn, , MgFe 6 Ge 6 , and Co 3 GdB 2 , types in the P 6/ mmm space group. Both structure types of the hexagonal Laves phases, MgZn 2 and MgNi 2 , belong to the P 6 3 / mmc space group (Figure S12).…”
Section: Resultsmentioning
confidence: 99%
“…For intermetallic phasessolid state compounds composed of two or more metallic elementssuch relationships are still needed for diverse properties such as superconductivity, permanent magnetism, thermoelectricity, and catalysis. , The gap between structure and properties in intermetallics is further widened by a vast range of possible elemental combinations coupled with the boundless variability of crystal structures they can adopt. Nevertheless, immense progress has been made in connecting intermetallics and their properties: the phonon–glass/electron–crystal model provides a guiding principle for the search for thermoelectric materials, specific sublattice geometries are associated with unique band structures and physical behavior, and packings of magnetically active elements in triangular arrangements are associated with complex phenomena arising from frustration. …”
Section: Introductionmentioning
confidence: 99%