| Literature DB >> 29371605 |
J P Sun1,2, P Shahi1,2, H X Zhou1,2, Y L Huang1,2, K Y Chen1,2, B S Wang1,2, S L Ni1,2, N N Li3, K Zhang3, W G Yang3,4, Y Uwatoko5, G Xing6,7, J Sun6, D J Singh6, K Jin1,2, F Zhou1,2, G M Zhang8, X L Dong9,10, Z X Zhao1,2, J-G Cheng11,12.
Abstract
In order to elucidate pressure-induced second superconducting phase (SC-II) in A x Fe2-ySe2 (A = K, Rb, Cs, and Tl) having an intrinsic phase separation, we perform a detailed high-pressure magnetotransport study on the isoelectronic, phase-pure (Li1-xFe x )OHFe1-ySe single crystals. Here we show that its ambient-pressure superconducting phase (SC-I) with a critical temperature Tc ≈ 40 K is suppressed gradually to below 2 K and an SC-II phase emerges above Pc ≈ 5 GPa with Tc increasing progressively to above 50 K up to 12.5 GPa. Our high-precision resistivity data uncover a sharp transition of the normal state from Fermi liquid for SC-I to non-Fermi liquid for SC-II phase. In addition, the reemergence of high-Tc SC-II is found to accompany with a concurrent enhancement of electron carrier density. Without structural transition below 10 GPa, the observed SC-II with enhanced carrier density should be ascribed to an electronic origin presumably associated with pressure-induced Fermi surface reconstruction.Entities:
Year: 2018 PMID: 29371605 PMCID: PMC5785538 DOI: 10.1038/s41467-018-02843-7
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Fig. 1High-pressure resistivity and AC magnetic susceptibility for (Li1−Fe)OHFe1−Se. a ρ(T) curves in the whole temperature range illustrating the overall behaviors under pressure up to 12.5 GPa. b ρ(T) curves below 100 K illustrating the variation with pressure of the superconducting transition temperatures. Except for data at 0.7 GPa, all other curves in b have been vertically shifted for clarity. The onset Tconset (down-pointing arrow) was determined as the temperature where resistivity starts to deviate from the extrapolated normal-state behavior, while the Tczero (up-pointing arrow) was determined as the zero-resistivity temperature. c 4πχ(T) curves measured under different pressures up to 7 GPa. The superconducting diamagnetic signal appears below Tc
Fig. 2T–P phase diagram of (Li1−Fe)OHFe1−Se with an ambient-pressure Tc = 40 K. a Pressure dependence of the superconducting transition temperatures Tcs and a contour color plot of the normal-state resistivity exponent α up to 12.5 GPa. The values of Tconset, Tczero, and Tc were determined from the high-pressure resistivity and AC magnetic susceptibility. The temperature dependence of α are extracted from dln(ρ − ρ0)/dlnT for each pressure. b Pressure dependences of the Hall coefficient RH and the electron density ne up to 8 GPa extracted from the transverse resistivity ρ. Pressure dependence of the resistivity coefficient A in the plot of ρ ~ AT2 below 5 GPa. A double-domed Tc(P) accompanied with distinct normal-state properties for each superconducting phase is clearly observed. The reemergence of the SC-II phase with higher Tc is accompanied with a dramatic enhancement of the carrier density ne
Fig. 3Normal-state transport properties of (Li1−Fe)OHFe1−Se under high pressure. a A double-logarithmic plot of (ρ − ρ0) vs. T illustrating the variation with pressure of the normal-state resistivity from the Fermi-liquid ρ ~ T2 for P < 5 GPa to non-Fermi-liquid ρ ~ T1.5 behavior for P > 6.5 GPa. Except for the curve at 5 GPa, all other curves have been vertically shifted for clarity. Field dependence of b the magnetoresistance MR and c the transverse resistivity ρ at the normal state just above Tc under various pressures. The Hall coefficient RH is determined from the field derivative of ρ, RH ≡ dρ/dH, at each pressure
Fig. 4High-pressure synchrotron X-ray diffraction. a SXRD patterns of (Li1−Fe)OHFe1−Se fitted with LeBail method. The first and second rows of tick marks in a represent the Bragg positions of the tetragonal P4/nmm phase of (Li1−Fe)OHFe1−Se and the secondary phase Se with space group P321. b–d Pressure dependence of unit-cell parameters a, c, V, and the c/a ratio. The solid line in d is the Birch–Murnaghan fitting curve used to extract the bulk modulus given in the inset