| Literature DB >> 27886268 |
Zhe Wang1, Wei Yi1, Qi Wu1, Vladimir A Sidorov2, Jinke Bao3, Zhangtu Tang3, Jing Guo1, Yazhou Zhou1, Shan Zhang1, Hang Li1, Youguo Shi1, Xianxin Wu1, Ling Zhang4, Ke Yang4, Aiguo Li4, Guanghan Cao3, Jiangping Hu1,5, Liling Sun1,5, Zhongxian Zhao1,5.
Abstract
Non-centrosymmetric superconductors, whose crystal structure is absent of inversion symmetry, have recently received special attentions due to the expectation of unconventional pairings and exotic physics associated with such pairings. The newly discovered superconductors A2Cr3As3 (A = K, Rb), featured by the quasi-one dimensional structure with conducting CrAs chains, belongs to such kind of superconductor. In this study, we are the first to report the finding that superconductivity of A2Cr3As3 (A = K, Rb) has a positive correlation with the extent of non-centrosymmetry. Our in-situ high pressure ac susceptibility and synchrotron x-ray diffraction measurements reveal that the larger bond angle of As-Cr-As (defined as α) in the CrAs chains can be taken as a key factor controlling superconductivity. While the smaller bond angle (defined as β) and the distance between the CrAs chains also affect the superconductivity due to their structural connections with the α angle. We find that the larger value of α-β, which is associated with the extent of the non-centrosymmetry of the lattice structure, is in favor of superconductivity. These results are expected to shed a new light on the underlying mechanism of the superconductivity in these Q1D superconductors and also to provide new perspective in understanding other non-centrosymmetric superconductors.Entities:
Year: 2016 PMID: 27886268 PMCID: PMC5122944 DOI: 10.1038/srep37878
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1(a) Schematic crystal structure of K2Cr3As3. In crystallographic description, K2Cr3As is constructed with the double-walled subnano-tubes of Cr and As ions. (b) The views of lattice structure parallel to the ac plane. (c) Alternative distribution of K1 and K2 ions between layers. (d) Sketch of the two different bond angles in CrAs chains.
Figure 2(a) and (b) Temperature dependence of the real part of ac susceptibility for K2Cr3As3 at different pressures upon loading and unloading. (c) and (d) Real part of ac susceptibility as a function of temperature for Rb2Cr3As3 at different pressures upon loading and unloading.
Figure 3(a) X-ray diffraction patterns of K2Cr3As3 at different pressures. (b) and (c) Pressure dependences of the normalized lattice constants a/a, c/c and the volume of K2Cr3As3. (d) and (e) Distances of As-As ions and Cr-Cr ions as a function of pressures for K2Cr3As3. (f) X-ray diffraction patterns of Rb2Cr3As3 at different pressures. (g) and (h) Plots of the normalized lattice constants a/a, c/c and the volume versus pressures for Rb2Cr3As3. (i) and (j) Pressure dependent distances of As-As ions and Cr-Cr ions for Rb2Cr3As3.
Figure 4(a) and (b) α and β angles versus Tc for A2Cr3As3 (A = K and Rb) superconductors. (c) to (e) Pressure dependences of Tc, α-β and LCrAs for K2Cr3As3 superconductor. (f) to (h) Tc, α-β and LCrAs as a function of pressure for Rb2Cr3As3 superconductor. The solid triangles in (c) are the data taken from ref. 7. The open circles in (c,f) represent Tc obtained from our A2Cr3As3 samples upon loading and unloading, respectively. The solid squares in (f) are the data taken from ref. 5. (d) and (g) Pressure dependence of α-β angle for the samples investigated. (e) and (h) The distance between CrAs chains (LCrAs) as a function of pressure for K2Cr3As3 and Rb2Cr3As3, respectively.
Figure 5(a) and (b) Two dimensional (2D) distribution of electron density on K1-Cr2-As2 and K2-Cr1-As1 layers at 1.35 GPa and 3.39 GPa. The 2D-EDD on the (001) lattice plane was calculated by MEM. The color gradient from blue to red represents the EDD gradient from 0% to 40% (here we set 40% as the maximum value for the EDD). The contour lines are drawn from 0.2e Å−3 to 24.2e Å−3 with 2e Å−3 intervals. (c) Pressure dependences of difference of electron density distribution (∆EDD = EDDCr1 − EDDCr2) at two sites of Cr ions, and Tc for K2Cr3As3.