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A1–xFe2–ySe2 (A = K, Cs, Rb, Tl) are recently discovered iron-based superconductors with critical temperatures (Tc) ranging up to 32 K. Their parent phases have unique properties compared with other iron-based superconductors; e.g., their crystal structures include ordered Fe vacancies, their normal states are antiferromagnetic (AFM) insulating phases, and they have extremely high Néel transition temperatures. However, control of carrier doping into the parent AFM insulators has been difficult due to their intrinsic phase separation. Here, we fabricated an Fe-vacancy-ordered TlFe1.6Se2 insulating epitaxial film with an atomically flat surface and examined its electrostatic carrier doping using an electric double-layer transistor (EDLT) structure with an ionic liquid gate. The positive gate voltage gave a conductance modulation of three orders of magnitude at 25 K, and further induced and manipulated a phase transition; i.e., delocalized carrier generation by electrostatic doping is the origin of the phase transition. This is the first demonstration, to the authors'' knowledge, of an EDLT using a Mott insulator iron selenide channel and opens a way to explore high Tc superconductivity in iron-based layered materials, where carrier doping by conventional chemical means is difficult.Layered copper-based oxides (cuprates) and iron-based superconductors are the most well-known types of superconductor because of their high critical temperatures (Tc) of more than 50 K (1, 2). One common feature of these materials is that superconductivity emerges when the long-range antiferromagnetic (AFM) order in the parent phase is suppressed and varnished by carrier doping. However, the maximum Tc of the cuprates (134 K for HgBa2Ca2Cu3O8+δ) (3) is much higher than that of the iron-based materials [55 K for SmFeAs(O1–xFx)] (4). This difference is related to the different electron correlation interactions of the materials; i.e., the parent phases of the cuprates are AFM Mott insulators, where the electron–electron Coulomb interaction is very strong, whereas the iron-based parent phases are AFM metals with weaker electron correlation. Related to this difference, the Néel transition temperatures (TN) of the cuprate parent phases (e.g., 420 K for YBa2Cu3O6) (5) are much higher than those of the iron-based phases (e.g., 140 K for SmFeAsO) (6). Based on the high Tc cuprate scenario, it is considered that a key strategy to obtaining higher Tc in the iron-based superconductors is to dope carriers into the parent phase of a Mott insulator with a higher TN and then disperse the magnetic order by carrier doping.Recently, superconductivity was discovered at 32 K in a layered iron selenide, K0.8Fe2Se2 (7), which has drawn considerable attention, because this is the first material with a parent phase to exhibit an AFM insulating state among the iron-based superconductors (8). The A1–xFe2–ySe2 (A = K, Cs, Rb, Tl) system has the same crystal structure as the 122-type iron-based superconductor BaFe2As2 with a tetragonal ThCr2Si2-type structure (9) (Fig. 1A), and is composed of alternately stacked A and FeSe layers along the c axis. The Fe atoms in the FeSe layer form a square lattice, where the Se atoms are located at the apical sites of the edge-shared FeSe4 tetrahedra. However, the ideal chemical formula is A2Fe4Se5 (245 phase), which satisfies charge neutrality conditions with consideration of formal ion charges (i.e., +1 for A, +2 for Fe, and −2 for Se); therefore, the A and Fe sites include vacancies in the ThCr2Si2-type structure. It was shown that the Fe vacancies (VFe) in the parent 245 phase exhibit an order–disorder transition at ∼500 K and form a √5 × √5 × 1 supercell (the unit cell formula is A8Fe16Se20 with four VFe) (10), as shown in Fig. 1. Theoretical calculations suggested that the parent 245 phase is a Mott insulator with a Mott gap of ∼100 meV (11, 12). The gap was confirmed experimentally to be ∼430 meV (13). The 245 Mott insulator exhibits an AFM long-range order with TN as high as 470−560 K, similar to that of the cuprates, along with an ordered magnetic moment of more than 3 Bohr magneton (μB) at 10 K (10). Because of this similarity to cuprates (i.e., a Mott insulator with high TN), it is expected that a much higher Tc would be realized in a VFe-ordered AFM insulator of the 245 phase if the AFM order is suppressed by carrier doping.Open in a separate windowFig. 1.Crystal structures of 122-type A1–xFe2–ySe2 (A = K, Cs, Rb, Tl) and 245-type parent-phase A2Fe4Se5 viewed along the [120] (A) and the [001] (B) directions. The spheres represent A (gray), Fe (orange), Se (blue), and Fe vacancy sites (VFe, green). The 122-type tetragonal fundamental cell and the 245-type √5 × √5 × 1 supercell are indicated by the red and black lines, respectively.Indeed, chemical electron-doping of the 245 phase has been performed by reducing the VFe (2 − y > 1.93), which induced superconductivity at ∼30 K (8). However, it has been reported that these A1–xFe2–ySe2 superconductors intrinsically include phase separation into the superconducting phase, which is believed to exist in a phase without the VFe order, and the AFM-insulating phase (VFe-ordered 245 phase) (13). Further, there is controversy as whether the superconducting phase is an intercalated phase like Rb0.3Fe2Se2 (14), a VFe-free phase like KFe2Se2 (13), or this disordered VFe phase (15). The coexistence of such multiphases indicates that a well-controlled carrier doping structure of the 245 phase has yet to be realized by chemical-composition doping or substitution, and the carrier doping effects are not yet clear. In contrast, carrier doping by an electrostatic method that uses a field-effect transistor structure is free from this structural alternation and would be suitable for study of phase transitions in VFe-ordered 245 Mott insulators that have never become a superconductor.In this study, we focused on the epitaxial films of one iron selenide Mott insulator, TlFe1.6Se2, because TlFe2–ySe2 is much more stable in air than the other A1–xFe2–ySe2 (A = K, Rb, Cs) (16), and a fully VFe-ordered phase with high chemical homogeneity has been obtained in single crystals due to the lower vapor pressure of Tl than those of alkaline metals (17). In addition, the number of VFe in TlFe2–ySe2 cannot be controlled over a wide range (the maximum 2 − y value is limited to only 1.6) regardless of the starting nominal compositions, and thus superconductivity has not previously been observed in TlFe1.6Se2 (16), although a bulk superconductivity was observed in mixed (Tl,K)1−xFe2−ySe2 (18). These features demonstrate that the TlFe1.6Se2 AFM insulator is the most ideal target to examine electrostatic carrier doping. We therefore used an electric double-layer transistor (EDLT) structure because the ionic liquid gate works as a nanometer-thick capacitor with a large capacitance and provides an effective way to accumulate a very high carrier density [maximum sheet carrier density of ∼1015 cm–2 under small gate voltages (VG) of around ±3 V]. This high carrier modulation by the EDLT can alter electronic states over a very wide range and convert even a band insulator into a metal, and even further, into a superconductor (19); similarly, a Mott insulator can be converted into a metal (20). We therefore expected that the EDLT structure would also modulate the carrier density sufficiently to induce a phase transition such as superconductivity in the iron selenide Mott insulator without chemical doping or structural alternation. Here, we used a single phase (i.e., homogeneous in structure, chemical composition, and vacancy distribution) and VFe-ordered TlFe1.6Se2 insulating epitaxial film grown by pulsed laser deposition (PLD) with an atomically flat surface as the transport channel layer of the EDLT. Large field-effect current modulation was demonstrated in the EDLT, particularly at low temperatures. The electric field clearly decreased the activation energy (Ea) and also induced a phase transition.Fig. 2A shows the out-of-plane X-ray diffraction (XRD) pattern of a TlFe1.6Se2 thin film grown at the optimum temperature of 600 °C. Only the sharp peaks of the 00l diffractions of the TlFe1.6Se2 phase were observed, along with those of the CaF2 substrate, indicating that the film grows along the [00l] direction. Although the in-plane lattice parameter of CaF2 (a/√2 = 0.386 nm) is almost the same as that of (La,Sr)(Al,Ta)O3 (LSAT) (a/2 = 0.387 nm), the full width at half maximum (FWHM) values of the 004 rocking curve (Δω) of the film are much smaller when grown on the CaF2 substrate (0.08°) than that grown on the LSAT substrate (0.8°) (Fig. 2B). This suggests that an interface reaction occurs on the oxide LSAT substrate, whereas the fluoride CaF2 substrate is more suitable for TlFe1.6Se2; similar results are reported also for iron chalcogenide FeSe0.5Te0.5 epitaxial films (21). To confirm the epitaxial relationship between the TlFe1.6Se2 film and the CaF2 substrate, asymmetric diffractions were measured. Fig. 2C shows the results of ϕ scans of the 123 diffraction of the TlFe1.6Se2 film and the 202 diffraction of the CaF2 substrate. Both peaks appear every 90° and exhibit fourfold symmetry, substantiating the heteroepitaxial nature of the TlFe1.6Se2 film growth on the CaF2 substrate. Each peak (FWHM value = 0.2°) of the TlFe1.6Se2 film is rotated by 45° with respect to the peaks of the CaF2 substrate, showing that the TlFe1.6Se2 film grows on the CaF2 substrate with epitaxial relationships of [001] TlFe1.6Se2//[001] CaF2 (out of plane) and [310] TlFe1.6Se2//[100] CaF2 (in plane). These epitaxial relationships are a natural consequence of the smallest in-plane lattice mismatching [Δ(dTl–TldCa–Ca)/dCa–Ca × 100 = 0.8%] as shown in Fig. 2D. Fig. 2E shows the surface morphology of the TlFe1.6Se2 epitaxial film on the CaF2 substrate. A flat surface with a step-and-terrace structure (root-mean-square roughness of 1.4 nm) was observed, indicating the layer-by-layer growth of TlFe1.6Se2 epitaxial films under optimized conditions. This result is also consistent with the observation of Pendellösung interference fringes (Fig. 2A, Inset). The step height (Fig. 2F) observed by atomic force microscopy is ∼0.7 nm, which agrees well with the distance between the nearest-neighbor FeSe–FeSe layers [corresponding to a half unit of the c-axis length (1.397 nm) of the TlFe1.6Se2 unit cell indicated in Fig. 1A]. These results guarantee that the TlFe1.6Se2 epitaxial film is of sufficiently high quality to be used for the EDLT transport channel.Open in a separate windowFig. 2.(A) Out-of-plane XRD pattern of a TlFe1.6Se2 film grown on a CaF2 (001) substrate. (A, Inset) The magnified pattern around the 006 diffraction. The vertical lines indicate the positions of the Pendellösung interference fringes. (B) Rocking curves of the 004 diffractions of the TlFe1.6Se2 films on CaF2 and LSAT substrates. (C) ϕ scans of the 123 diffraction of the TlFe1.6Se2 film and the 202 diffraction of the CaF2 substrate. (D) In-plane atomic configuration of the TlFe1.6Se2 epitaxial film on the CaF2 substrate. (E) Topographic atomic force microscopy image of the surface of the TlFe1.6Se2 epitaxial film on the CaF2 substrate. (F) Height profile across the line A–B shown in E.The atomic structure and VFe ordering in the TlFe1.6Se2 epitaxial film were examined by high-angle annular dark field scanning transmission electron microscopy (HAADF-STEM) and selected area electron diffraction (SAED). Fig. 3 A and B show the plan-view HAADF-STEM images of the TlFe1.6Se2 epitaxial film. VFe are detected as the dark regions due to the enhanced atomic number contrast of HAADF, showing the long-range periodic VFe ordering. In addition, superlattice diffractions due to the VFe ordering, similar to that of TlFe1.6Se2 single crystal (17), were observed in the SAED pattern Fig. 3C as indicated by q1 and q2. These results substantiate that the present sample is of a highly VFe-ordered phase. Fig. 3D demonstrates the arrangement of VFe more clearly by superimposing yellow lines on the HAADF-STEM image of Fig. 3A. Fully ordered VFe are dominant in almost the whole region, while small phase separation to disordered-VFe regions ≤5 nm in size (the unmarked regions in Fig. 3D) were also observed by keeping the perfect coherency of the fundamental crystal structure.Open in a separate windowFig. 3.(A) [001] plan-view HAADF-STEM image of TlFe1.6Se2 epitaxial film. (B) Magnified HAADF-STEM image of the yellow square region in A. Vertical yellow arrows indicate the VFe sites with dark contrast. (B, Inset) The crystal structure of TlFe1.6Se2, where only Tl and Fe sites are shown because the positions of Se and Tl sites overlap over them (Fig. 1B). The square shows the superlattice unit cell, where VFe are shown (green circles). (C) The SAED pattern with electron beam along [001]. Two superlattice reciprocal vectors due to VFe ordering are indexed by q1 and q2. (D) Small green circles indicate all detected VFe, and yellow lines indicate VFe arrangement.A 20 nm-thick TlFe1.6Se2 epitaxial film was used as the EDLT transport channel. Fig. 4 shows a schematic illustration of the EDLT, in which a six-terminal Hall bar channel and Au pad electrodes were formed using shadow masks. After pouring the ionic liquid, N,N-diethyl-N-methyl-N-(2-methoxyethyl)-ammonium bis-(trifluoromethylsulfonyl) imide (DEME-TFSI), into a silica glass cup, a Pt coil electrode was inserted into the ionic liquid to act as a gate electrode. The transfer curves [VG dependence of drain current (ID)] at a drain voltage (VD) of +0.3 V and output curves (ID vs. VD under various VG) of the EDLT were then measured.Open in a separate windowFig. 4.Schematic of the EDLT using TlFe1.6Se2 epitaxial film with a six-terminal Hall bar structure on a CaF2 substrate. VG was applied via a Pt counter electrode through the ionic liquid, DEME-TFSI, contained in a silica glass cup. Electrical contacts were formed using Au wires and In/Au pads.Fig. 5A shows the cyclic transfer characteristics (ID vs. VG) of the TlFe1.6Se2 EDLT at T = 280 K. A positive VG of up to +4 V was applied to the Pt coil gate electrode, which accumulates electrons at the interface. When VG = +1.7 V was applied, ID began to increase. The maximum ID in the transfer curve reached 12 μA at VG = +4 V, along with a small on:off ratio of 1.5. The gate leakage current (IG) (Fig. 5A, Lower) also increased at VG up to +4.0 V but was clearly smaller than ID in the whole VG region. After applying VG = +4 V, ID recovered to the initial values of 8 μA when VG was decreased to 0 V. The large hysteresis loop is observed due to the slow response of ion displacement in the ion liquid. Probably due to the same reason, some parallel shift remains in the second IDVG loop; however, the shape and the hysteresis width are very similar to those of the first loop, guaranteeing the observed results are reversible and reproducible. These results demonstrate the electrostatic nature of carrier accumulation. In the output characteristics (Fig. 5B), the conductance dID/dVD increased with increasing VG at ≥ +2.0 V. Two output characteristics, which were measured before and after the transfer curve measurements in Fig. 5A, remain unchanged, which further guarantees the reversibility of the EDLT characteristics. However, the ID modulation is small at 280 K because of the high conductance at VG = 0, which originates from the highly naturally doped carriers in the TlFe1.6Se2 film, as reported for a TlFe1.6Se2 bulk crystal in which the carrier density was estimated to be ∼5 × 1021 cm–3 at T = 150 K (16). Using the reported gate capacitance value of ∼10 μF/cm2 (22), the maximum accumulated carrier density is estimated to be 2.5 × 1014 cm–2 at VG = 4 V, and the field-effect mobility in the linear region of the output characteristics is estimated to be 0.18 cm2/(V·s) at VG = +4 V. To estimate the carrier density induced in the TlFe1.6Se2 EDLT, we performed Hall effect measurements by applying magnetic fields of up to 9 T at temperatures between 300 and 25 K, but the Hall voltages (Vxy) obtained were below the detection limit of our measurement system. This suggests that the Hall mobility is smaller than 0.02 cm2/(V·s), which is roughly consistent with the small field-effect mobility above. Fig. 5C plots the VG dependence of the sheet conductance (Gs) at T = 300–25 K. The VG dependences of Gs were reversible also against repeated variation of measurement temperature (compare the open symbols and the filled symbols in Fig. 6A). With decreasing T, Gs at VG = 0 V steeply decreased from 2.2 × 10−5 to 1.5 × 10−8 S because of the decrease in carrier density. It should be noted that large Gs modulation with gains of three orders of magnitude was demonstrated at T = 25 K.Open in a separate windowFig. 5.(A) Transfer characteristics (IDVG) at VD = +0.3 V and T = 280 K cyclically measured for two loops. Arrows indicate the VG sweep directions, and triangles show the positions where ID begins to increase. IG vs. VG is also shown at the bottom. (B) Output characteristics (IDVD) at VG = + 0−4 V and T = 280 K, measured before (Upper) and after (Lower) the transfer characteristics measurement in A. (C) VG dependence of Gs measured with decreasing T (open symbols) and increasing T (filled symbols) over the 25–300 K range. The solid lines are visual to show the change in Gs clearly.Open in a separate windowFig. 6.(A) T dependences of Rs for the TlFe1.6Se2 EDLT measured with increasing T (open symbols) and decreasing T (filled symbols) at VG = 0→+2.0→+4.0→0 V. The arrows indicate the positions of resistance humps. The reported ρT curves of (Tl,K) Fe2–ySe2 bulk materials (18) are shown for comparison (Inset). A resistance hump appears at 2 − y ≥ 1.68, and superconductivity emerges at 2 − y ≥ 1.76. (B) The Ea estimated from A in the high T region as a function of VG.Fig. 6A shows the T dependences of the sheet resistance Rs (RsT) for the TlFe1.6Se2 EDLT at VG = 0, +2, and +4 V. The RsT characteristics from 300 to 30 K at VG = 0 V indicate simple thermally activated behavior, given by Rs = Rs0 exp(Ea/kBT) (where Rs0 is a constant and kB is the Boltzmann constant). This trend is similar to the RsT behavior of insulating TlFe2–ySe2 single crystals with 2 − y < 1.5 (18), but the resistivity anomaly due to a magnetic phase transition of spin reorientation at 100 K observed in the TlFe1.6Se2 single crystal (16, 17) was not detected. The Ea value of the TlFe1.6Se2 EDLT at VG = 0 obtained from the Arrhenius fitting is 20 meV (Fig. 6B). This value is smaller than the 57.7 meV of the TlFe1.47Se2 single crystal (18) but almost double that of TlFe1.6Se2 single-crystals (11 meV) (16). These observations indicate the naturally doped carrier density should be smaller than that of the TlFe1.6Se2 single crystals. On the other hand, Ea is far smaller than the calculated (∼100 meV) (11, 12) and experimentally measured Mott gaps (∼430 meV) (13), which suggests that the TlFe1.6Se2 film is doped with carriers.The RsT behavior largely varied with VG, particularly in the low T region, which is seen also in Fig. 5C. The RsT curves were reversible in the cooling and heating cycles. The Ea value estimated in the high T region decreased from ∼20 meV at VG = 0−2 V to 8.9 meV at VG = +4 V (Fig. 6B); i.e., Rs at VG = +4 V is almost independent of T, indicating that a highly accumulated channel was formed by the application of VG. The RsT curves at VG ≥ 2 V do not show a simple thermally activated behavior and exhibit humps at T = 55 K for VG = +2 V and at 40 K for VG = +4 V (indicated by the vertical arrows in Fig. 6A). That is, when VG was increased from 0 to +2 V, the resistance hump appeared at Thump = 55 K, and Rs increased steeply again at T ≤ 31 K. At VG = +4 V, Thump shifted to a lower T (40 K), and Rs leveled off in the further lower T region. It would be possible to consider that the resistivity humps are attributed to a precursory phenomenon of a metal–insulator (MI) transition because Ea decreased sharply as confirmed in Fig. 6B. As for the A1–xFe2–ySe2 superconductor single crystals, they also exhibit resistance humps and cross-overs from an insulating state to a metallic state at Thump, and finally to a superconducting state (18). In the case of (Tl,K) Fe2–ySe2 in the literature (Fig. 6A, Inset) (18), the resistance hump appears at 2 − y = 1.68, and the superconductivity appears at 2 − y ≥ 1.76. This value is 16% larger than that of the TlFe1.6Se2 film in this work. This preceding work suggests that the Thump observed in this study can also be related to the MI transition and superconductivity; however, in this study we could not observe superconductivity up to the maximum VG of +4 V.A similar phenomenon, which is attributed to a magnetic phase transition, has been observed also in fully VFe-ordered (100 K) (17) and multiphase (100–150 K) (23) TlFe1.6Se2 single crystals. On the other hand, the resistance humps are attributed to the formation of an orbital-selective Mott phase (OSMP) for the VFe-poor A1−xFe2–ySe2 bulk crystals, where one of the Fe 3d orbitals, dxy, remains localized and the other four orbitals are delocalized (24, 25). The Mott insulator phase dominates the resistance above Thump, whereas the OSMP prevails below it; finally, superconductivity appears below Thump of the OSMP transition at higher carrier doping levels. Due to these similarities, we consider that the resistance humps observed in this study are more likely assigned to the same origin of magnetic phase transition or OSMP.In summary, electrostatic carrier doping of the Mott insulator iron selenide VFe-ordered TlFe1.6Se2 by the EDLT structure was demonstrated using a single-phase epitaxial film with an atomically flat surface grown on a CaF2 substrate. The EDLT structure, based on an ionic liquid gate, successfully controlled the conductance and induced the phase transition assignable to a magnetic phase transition or OSMP. This demonstration of carrier doping of the Mott insulator iron selenide by the electrostatic method offers a way to extend the exploration of high Tc superconductors even to insulating materials, in which chemical doping methods do not work.  相似文献   
3.
We report theoretical and experimental results on the transition metal pnictide WP. The theoretical outcomes based on tight-binding calculations and density functional theory indicate that WP is a three-dimensional superconductor with an anisotropic electronic structure and nonsymmorphic symmetries. On the other hand, magnetoresistance experimental data and the analysis of superconducting fluctuations of the conductivity in external magnetic field indicate a weakly anisotropic three-dimensional superconducting phase.  相似文献   
4.
Superconductors are strategic materials for the fabrication of magnetic shields, and within this class, MgB2 has been proven to be a very promising option. However, a successful approach to produce devices with high shielding ability also requires the availability of suitable simulation tools guiding the optimization process. In this paper, we report on a 3D numerical model based on a vector potential (A)-formulation, exploited to investigate the properties of superconducting (SC) shielding structures with cylindrical symmetry and an aspect ratio of height to diameter approaching one. To this aim, we first explored the viability of this model by solving a benchmark problem and comparing the computation outputs with those obtained with the most used approach based on the H-formulation. This comparison evidenced the full agreement of the computation outcomes as well as the much better performance of the model based on the A-formulation in terms of computation time. Relying on this result, the latter model was exploited to predict the shielding properties of open and single capped MgB2 tubes with and without the superimposition of a ferromagnetic (FM) shield. This investigation highlighted that the addition of the FM shell is very efficient in increasing the shielding factors of the SC screen when the applied magnetic field is tilted with respect to the shield axis. This effect is already significant at low tilt angles and allows compensating the strong decrease in the shielding ability that affects the short tubular SC screens when the external field is applied out of their axis.  相似文献   
5.
The band structure and the Fermi surface of the recently discovered superconductor (EMIM)xFeSe are studied within the density functional theory in the generalized gradient approximation. We show that the bands near the Fermi level are formed primarily by Fe-d orbitals. Although there is no direct contribution of EMIM orbitals to the near-Fermi level states, the presence of organic cations leads to a shift of the chemical potential. It results in the appearance of small electron pockets in the quasi-two-dimensional Fermi surface of (EMIM)xFeSe.  相似文献   
6.
Avalanche cascades of magnetic flux have been detected at thermomagnetic instability of the critical state in the plates of Nb-Ti alloy. It was found that, the magnetic flux Φ enters conventional superconductor in screening regime and leaves in trapping regime in the form of a multistage “stairways”, with the structure dependent on the magnetic field strength and magnetic history, with approximately equal successive portions ΔΦ in temporal Φ(t) dependence, and with the width depending almost linearly on the plate thickness. The steady generation of cascades was observed for the full remagnetization cycle in the field of 2–4 T. The structure of inductive signal becomes complex already in the field of 0–2 T and it was shown, on the base of Fourier analysis, that, the avalanche flux dynamic produces, in this field range, multiple harmonics of the electric field. The physical reason of complex spectrum of the low-field avalanche dynamics can be associated with rough structure of moving flux front and with inhomogeneous relief of induction. It was established that the initiation of cascades occurs mainly in the central part of the lateral surface. The mechanism of cascades generation seems to be connected to the “resonator’s properties” of the plates.  相似文献   
7.
High pressure plays an increasingly important role in both understanding superconductivity and the development of new superconducting materials. New superconductors were found in metallic and metal oxide systems at high pressure. However, because of the filled close-shell configuration, the superconductivity in molecular systems has been limited to charge-transferred salts and metal-doped carbon species with relatively low superconducting transition temperatures. Here, we report the low-temperature superconducting phase observed in diamagnetic carbon disulfide under high pressure. The superconductivity arises from a highly disordered extended state (CS4 phase or phase III[CS4]) at ∼6.2 K over a broad pressure range from 50 to 172 GPa. Based on the X-ray scattering data, we suggest that the local structural change from a tetrahedral to an octahedral configuration is responsible for the observed superconductivity.  相似文献   
8.
We report a successful observation of pressure-induced superconductivity in a topological compound Bi(2)Te(3) with T(c) of ~3 K between 3 to 6 GPa. The combined high-pressure structure investigations with synchrotron radiation indicated that the superconductivity occurred at the ambient phase without crystal structure phase transition. The Hall effects measurements indicated the hole-type carrier in the pressure-induced superconducting Bi(2)Te(3) single crystal. Consequently, the first-principles calculations based on the structural data obtained by the Rietveld refinement of X-ray diffraction patterns at high pressure showed that the electronic structure under pressure remained topologically nontrivial. The results suggested that topological superconductivity can be realized in Bi(2)Te(3) due to the proximity effect between superconducting bulk states and Dirac-type surface states. We also discuss the possibility that the bulk state could be a topological superconductor.  相似文献   
9.
Since the pivotal experimental discovery of near-room-temperature superconductivity (NRTS) in highly compressed sulphur hydride by Drozdov et al. (Nature 2015, 525, 73–76), more than a dozen binary and ternary hydrogen-rich phases exhibiting superconducting transitions above 100 K have been discovered to date. There is a widely accepted theoretical point of view that the primary mechanism governing the emergence of superconductivity in hydrogen-rich phases is the electron–phonon pairing. However, the recent analysis of experimental temperature-dependent resistance, R(T), in H3S, LaHx, PrH9 and BaH12 (Talantsev, Supercond. Sci. Technol. 2021, 34, accepted) showed that these compounds exhibit the dominance of non-electron–phonon charge carrier interactions and, thus, it is unlikely that the electron–phonon pairing is the primary mechanism for the emergence of superconductivity in these materials. Here, we use the same approach to reveal the charge carrier interaction in highly compressed lithium, black phosphorous, sulfur, and silane. We found that all these superconductors exhibit the dominance of non-electron–phonon charge carrier interaction. This explains the failure to demonstrate the high-Tc values that are predicted for these materials by first-principles calculations which utilize the electron–phonon pairing as the mechanism for the emergence of their superconductivity. Our result implies that alternative pairing mechanisms (primarily the electron–electron retraction) should be tested within the first-principles calculations approach as possible mechanisms for the emergence of superconductivity in highly compressed lithium, black phosphorous, sulfur, and silane.  相似文献   
10.
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