Literature DB >> 27877729

High-pressure synthesis, crystal structure, and magnetic properties of KSbO3-type 5d oxides K0.84OsO3 and Bi2.93Os3O11.

Yahua Yuan1, Hai L Feng1, Youguo Shi2, Yoshihiro Tsujimoto3, Alexei A Belik4, Yoshitaka Matsushita5, Masao Arai6, Jianfeng He1, Masahiko Tanaka7, Kazunari Yamaura1.   

Abstract

5d Solid-state oxides K0.84OsO3 (Os5.16+; 5d2.84) and Bi2.93Os3O11 (Os4.40+; 5d3.60) were synthesized under high-pressure and high-temperature conditions (6 GPa and 1500-1700 °C). Their crystal structures were determined by synchrotron x-ray diffraction and their 5d electronic properties and tunnel-like structure motifs were investigated. A KSbO3-type structure with a space group of Im-3 and Pn-3 was determined for K0.84OsO3 and Bi2.93Os3O11, respectively. The magnetic and electronic transport properties of the polycrystalline compounds were compared with those obtained theoretically. It was revealed that the 5d tunnel-like structures are paramagnetic with metallic charge conduction at temperatures above 2 K. This was similar to what was observed for structurally relevant 5d oxides, including Bi3Re3O11 (Re4.33+; 5d2.66) and Ba2Ir3O9 (Ir4.66+; 5d4.33). The absence of long-range magnetic order seems to be common among 5d KSbO3-like oxides, regardless of the number of 5d electrons (between 2.6 and 4.3 per 5d atom).

Entities:  

Keywords:  Bi3Os3O11; KOsO3; KSbO3-type; high-pressure synthesis; osmium oxide

Year:  2014        PMID: 27877729      PMCID: PMC5090388          DOI: 10.1088/1468-6996/15/6/064901

Source DB:  PubMed          Journal:  Sci Technol Adv Mater        ISSN: 1468-6996            Impact factor:   8.090


Introduction

Crystalline KSbO3-type [1] or comparable-type solid-state oxides are attractive for their possible applications in ionically conductive and electrocatalytic materials [2-5]. This prospect may be related to the presence of tunnel motifs in the crystal structure of these oxides [6]. Furthermore, structurally related La4Ru6O19 has received considerable attention because of its role in novel electronic transport in non-Fermi-liquids [7, 8]. The KSbO3-type family of solid-state oxides is currently an emergent subject in the field of inorganic chemistry. They can be used to develop advanced technologies for energy-related applications and to help understand correlated electron properties. The KSbO3-type family of oxides consists of several compositional variants have been synthesized and characterized by the similar tunnel motifs, such as the following: AMO3: KSbO3 [1], KIrO3 [9], BaOsO3 [10], KBiO3 [4, 11], AgBiO3 [12]; A3M3O11: La3Ir3O11 [13], Bi3Ru3O11 [3], La3Ru3O11 [7, 14], Bi3Os3O11 [15, 16], Bi3Mn1.9Te1.1O11 [17], Bi3Re3O11 [18], Bi3CrSb2O11 [19], Bi2LaMSb2O11 (M = Cr, Mn, Fe) [19], NaBi2Sb3O11 [20]; A2M3O9: Sr2Re3O9 [18]; A4M6O19: La4Re6O19 [18], Pb6Re6O19 [18], Ba4Os6O18Cl [21], La4Os6O19 [21], Sr4Ru6ClO18 [22], and La4Ru6O19 [7, 8]. Most of these examples were synthesized at ambient pressure, whilst high-pressure heating has led to successful syntheses of additional compounds, which include NaOsO3 [15], Bi3Mn3O11 [17, 23, 24], Bi3Ge3O10.5 [25], Ba2Ir3O9 [26], and Bi3Cr2.91O11 [27]. Our recent studies have focused on the synthesis of solid-state osmium oxides in order to develop 5d electronic properties and 5d materials for possible advancements in the field of spintronics and related scientific devices [28-31]. During our attempted syntheses of compositionally new osmium oxides under high-pressure and high-temperature conditions, an additional oxide K0.84OsO3 was synthesized (at 6 GPa). The polycrystalline compounds K0.84OsO3 was studied by using synchrotron x-ray diffraction and magnetic and charge transport measurements. The refined crystal structure indicated that the crystalline oxide has a KSbO3-type structure and shares a tunnel structural motif with a related Os oxide Bi2.93Os3O11 [15, 16]. Herein, we report the synthesis, crystal structure, and primary electrical and magnetic properties of the newly synthesized KSbO3-type oxide K0.84OsO3 and compare those with the properties of the structurally comparable oxide Bi2.93Os3O11.

Materials and methods

Polycrystalline K0.84OsO3 was synthesized by a solid-state reaction method in a belt-type high-pressure and high-temperature apparatus (Kobe Steel, Japan), in which a pyrophyllite cell was used to produce a quasi-hydrostatic environment at an elevated pressure [32]. The starting materials Os (99.95%, Heraeus Materials Technology) and KO2 (O2-45.6%, yellow powder, Sigma-Aldrich) were mixed at a molar ratio of 1:2 in a glove box under argon. The mixture was sealed in a platinum capsule, followed by heating in a compressed pyrophyllite cell at 1500 °C for 1 h. The capsule pressure was maintained at 6 GPa during the heating process. The capsule was then quenched to ambient temperature within a minute by cutting off the electric power supply before releasing the pressure. The final product was a dense pellet of part of it was ground in an agate mortar and pestle. The powder was then rinsed in an ultrasonic water bath multiple times to remove any residue. The high-pressure method is helpful in reducing the risk of human exposure to possible presence of toxic OsO4 during the synthesis. Polycrystalline Bi2.93Os3O11 was similarly prepared using fine powders of Bi2O3 (99.999%, Kojundo Chem. Lab, Japan) and OsO2 (Os-83%, Alfa Aesar) in the high-pressure apparatus. A small amount of an oxygen source (KClO4, 99.5%, Kishida Chem) was added to a stoichiometric mixture of the starting materials. The elevated pressure was maintained at 6 GPa during the heating process at 1700 °C for 1 h. Residues in the final product (including KCl) were removed in a water bath. The final products were characterized by synchrotron x-ray diffraction (SXRD) using a large Debye–Scherrer camera at the beam line BL15XU in the SPring-8 synchrotron radiation facility, Japan [33]. The diffraction profiles were collected at room temperature between 2 θ of 3° and 81° at 0.003° intervals using a monochromatized beam (λ = 0.65 298 Å or 0.40 025 Å). The wavelength was confirmed by measurements of a standard material (CeO2). Each powder was placed into a Lindenmann glass capillary (inner diameter: 0.1 mm) and rotated during the measurements. The SXRD profiles were analyzed by a Rietveld method using the program RIETAN-FP [34]. The dc magnetic susceptibility (χ) of the compound was measured in the Magnetic Property Measurement System (MPMS, Quantum Design) between 2 and 395 K in an applied magnetic field of 10 kOe. Each powdered compound was loosely gathered in a sample holder and cooled to the temperature limit. The magnetic field was then applied to the holder. The holder was gradually warmed to 395 K (zero-field cooling, ZFC), followed by cooling in the field (field cooling, FC). The isothermal magnetization of the compounds was also measured in the apparatus with a magnetic field range between –70 and 70 kOe at 5 K. The specific heat Cp of a piece of the physically compressed bulk material was measured in the Physical Property Measurement System (PPMS, Quantum Design) between 2 and 300 K. In the apparatus, the electrical resistivity (ρ) of a pellet piece was measured by a 4-terminal method using platinum wires and a silver paste. The K content of polycrystalline K0.84OsO3 was determined by inductively coupled plasma spectrometry. Water-rinsed fine powder was used in the analysis and the average K content was found to be 0.837(7) in accordance with the formula unit. First-principles calculations of the electronic state of the stoichiometric hosts KOsO3 and Bi3Os3O11 were performed by a generalized gradient approximation [35] of the density functional theory. The WIEN2k program [36] was used, which was based on the full-potential augmented plane-wave method. The muffin–tin radii were chosen to be 2.4 atomic unit (au) for K, 2.2 au for Bi, 1.9 au for Os, and 1.6 au for O atoms. The spin–orbit interaction was included as a perturbation to the scalar-relativistic equations. The cut-off wave vector K was fixed at RK = 8, where R is the smallest muffin–tin radius (i.e. 1.6 au). The Brillouin zone integration was approximated by the tetrahedron method with 294 k points in an irreducible zone for KOsO3 and 76 k points for Bi3Os3O11. We assumed that K atoms occupy the K1 site for KOsO3 and Bi atoms occupy Bi1 (8e) and Bi2 (4b) sites for Bi3Os3O11 to avoid fractional occupation.

Results and discussion

The crystal structure of K0.84OsO3 was characterized well by a cubic model with a space group of Im-3, similar to KBiO3 and AgBiO3 [4, 11, 12]. Figure 1 shows the SXRD pattern for K0.84OsO3 at room temperature. Rietveld analysis conducted on the pattern with the cubic model resulted in a well-refined profile with R indices below 7%. The refined cubic lattice parameter was a = 9.47 164(1) Å, which is smaller than the corresponding cubic parameters of KBiO3 (10.0194(6) Å) and AgBiO3 (9.7852(2) Å). The smaller ionic radius (0.575 Å) of Os(V) in an octahedral environment than that of Bi(V) (0.76 Å) may account for this observation [37]. We concluded that a reasonable fit was established; the final structural parameters, including the refined atomic coordinates, are listed in table 1. Although the true chemical composition was slightly under-stoichiometric (K0.84OsO3), we analyzed the pattern without considering the small amount of K deficiencies that we were unable to refine. However, the thermal parameters for all atoms remained within a reasonable level regardless of the K deficiencies. The small amount of deficiencies may have been distributed almost equally over the three crystallographic K sites, minimizing impact on the analysis.
Figure 1.

Rietveld analysis of the SXRD pattern for K0.84OsO3 at room temperature. Markers and solid lines show the observed and calculated profiles, respectively, and the difference is shown at the bottom of the figure. The expected Bragg reflections are marked by the small bars; and the reflections analyzed under partial profile relaxation are marked in purple color [34]. The proposed crystal structure is presented in the inset, in which Os and O atoms are drawn as large red and small blue balls, respectively. K atoms are not shown for clarity.

Table 1.

Structural parameters of K0.84OsO3.

AtomSitegxyzB2)
K116f0.50.3429(2)=x=x1.65(9)
K216f0.2130.2818(5)=x=x1.4(2)
K32a0.2960001.4(4)
Os12e10.50.14 047(3)00.237(4)
O112d10.3482(7)001.6(1)
O224 g10.3597(5)0.2935(4)00.74(7)

Note. The space group is Im-3 (no. 204), a = 9.47164(1) Å, Z = 12, V = 849.718(2) Å3, and dcal = 6.50 g cm−3. R Indices were Rwp = 3.55%, Rp = 2.47%, RB = 6.58%, and RF = 5.57%. The bond distances of Os–O in the OsO6 octahedra were d(Os-O1) = 1.972(6) Å (×2), d(Os-O2) = 1.954(6) Å (×2), and d(Os-O2) = 1.966(6) Å (×2). BVS(Os) = +4.63, In which BVS = , ν = exp[(R0−d)/B], N is the coordination number, B = 0.37 and R0(Os5+) = 1.868 [38] (BVS, bond valence sum).

Rietveld analysis of the SXRD pattern for K0.84OsO3 at room temperature. Markers and solid lines show the observed and calculated profiles, respectively, and the difference is shown at the bottom of the figure. The expected Bragg reflections are marked by the small bars; and the reflections analyzed under partial profile relaxation are marked in purple color [34]. The proposed crystal structure is presented in the inset, in which Os and O atoms are drawn as large red and small blue balls, respectively. K atoms are not shown for clarity. Structural parameters of K0.84OsO3. Note. The space group is Im-3 (no. 204), a = 9.47164(1) Å, Z = 12, V = 849.718(2) Å3, and dcal = 6.50 g cm−3. R Indices were Rwp = 3.55%, Rp = 2.47%, RB = 6.58%, and RF = 5.57%. The bond distances of Os–O in the OsO6 octahedra were d(Os-O1) = 1.972(6) Å (×2), d(Os-O2) = 1.954(6) Å (×2), and d(Os-O2) = 1.966(6) Å (×2). BVS(Os) = +4.63, In which BVS = , ν = exp[(R0−d)/B], N is the coordination number, B = 0.37 and R0(Os5+) = 1.868 [38] (BVS, bond valence sum). The refined crystal structure is illustrated in the inset of figure 1. The structural view indicates that an Os atom occupies the center of the octahedron. The view clearly shows a characteristic tunnel motif as was observed for other KSbO3-type and related oxides. In the octahedra, each edge or corner is shared by neighboring octahedra, causing the shortest OsOs distance to be 2.6610(4) Å. The distance is 8.7% longer than the bonded RuRu distance of La4Ru6O19 (2.448 Å) and 12.5% shorter than the non-bonded RuRu distance of La3Ru3O11 [7, 8]. The distances may suggest that OsOs bonding has formed. It can be noted that the ionic size of Os is slightly larger than that of Ru [37]; however, the ionic size difference is unlikely to affect the observation. Figure 2 shows the SXRD pattern for Bi2.93Os3O11 measured at room temperature (as well as the refined pattern). In the refinement, Bi2.93Os3O11 was assumed to be isostructural to Bi3Mn3O11 [24]; fractional atomic coordinates for Bi3Mn3O11 were tested in early refinements. The Bi1 atom was found to be disordered as in Bi3Mn3O11 [24] and Bi3GaSb2O11 [39]. Eventually, a refinement with an occupation factor (g) of 1/3 for Bi1 and 1 for Bi2 resulted in a negative thermal parameter (B) for O1; however, the B(O1) was positive when we allowed the refinement of g(Bi1) and g(Bi2). A small amount of vacancies was therefore suggested at these sites; the refined composition was Bi2.93Os3O11. The under-stoichiometric composition may be connected to the presence of a small amount of impurities in the compound. We also note that splitting of Bi2 from the ideal 4b site (0,0,0) to 8e site (x, x, x) resulted in slightly better R factors at x = 0.0029(4). Note that the shortest OsOs distance is 2.5653(3) Å, comparable with the OsOs distance in K0.84OsO3. Details of the refinement are summarized in table 2 .
Figure 2.

Rietveld analysis of the SXRD pattern for Bi2.93Os3O11 at room temperature. Markers and solid lines show the observed and calculated profiles, respectively, and the difference is shown at the bottom. The expected Bragg reflections are marked by the small bars; and the reflections analyzed under partial profile relaxation are marked in purple color [34]. The proposed crystal structure is presented in the inset, in which Os and O atoms are drawn as large red and small blue balls, respectively. K atoms are not shown for clarity.

Table 2.

Structural parameters of Bi2.93Os3O11.

AtomSitegxyzB2)
Bi124 h0.3255(6)0.3890(7)0.3844(9)0.3736(4)0.39(2)
Bi28e0.4887(9)0.0029(4)=x=x0.531(18)
Os12 g10.38 677(5)0.750.250.161(4)
O18e10.1501(5)=x=x0.04(14)
O212 f10.5823(9)0.250.250.36(14)
O324 h10.6018(6)0.2426(5)0.5343(6)0.13(7)

Note. The space group is Pn-3 (no. 201) at origin choice 2, Z = 4, a = 9.35993(2) Å, and V = 820.007(4) Å3. R Indices were Rwp = 6.42%, Rp = 4.03%, RB = 3.52%, and RF = 1.75%. The bond distances of Os–O in the OsO6 octahedra were d(Os-O3) = 1.991(4) Å (×2), d(Os-O2) = 1.991(5) Å (×2), d(Os-O3) = 1.994(4) Å (×2). BVS(Os) Were +3.37, +2.93, and +4.19, for which BVS = , ν = exp[(R0−d)/B], N was the coordination number, B = 0.37, R0(Os5+) = 1.868 [38].

Rietveld analysis of the SXRD pattern for Bi2.93Os3O11 at room temperature. Markers and solid lines show the observed and calculated profiles, respectively, and the difference is shown at the bottom. The expected Bragg reflections are marked by the small bars; and the reflections analyzed under partial profile relaxation are marked in purple color [34]. The proposed crystal structure is presented in the inset, in which Os and O atoms are drawn as large red and small blue balls, respectively. K atoms are not shown for clarity. Structural parameters of Bi2.93Os3O11. Note. The space group is Pn-3 (no. 201) at origin choice 2, Z = 4, a = 9.35993(2) Å, and V = 820.007(4) Å3. R Indices were Rwp = 6.42%, Rp = 4.03%, RB = 3.52%, and RF = 1.75%. The bond distances of Os–O in the OsO6 octahedra were d(Os-O3) = 1.991(4) Å (×2), d(Os-O2) = 1.991(5) Å (×2), d(Os-O3) = 1.994(4) Å (×2). BVS(Os) Were +3.37, +2.93, and +4.19, for which BVS = , ν = exp[(R0−d)/B], N was the coordination number, B = 0.37, R0(Os5+) = 1.868 [38]. The OsO6 framework of Bi2.93Os3O11 is tunnel-like, similar to K0.84OsO3, as shown in the inset of figure 2. The Bi atoms are not shown in the structural views for clarity. When assuming an ionic picture of the compounds, the formal Os valence should be +5.16 for K0.84OsO3 and +4.33 for Bi2.93Os3O11. This reflects the difference in the average Os–O bond distance of 1.964(8) Å and 1.992(1) Å for K0.84OsO3 and Bi2.93Os3O11, respectively. It is also reasonable to expect that the OsOs distance in K0.84OsO3 is longer than that of Bi2.93Os3O11 owing to Coulomb repulsion between the positive charges; the observed OsOs distance is indeed 3.7% longer than that of Bi2.93Os3O11. Nevertheless, the bond valence sum (BVS) was +4.63 for K0.84OsO3 and +4.29 for Bi2.93Os3O11. Although the BVS(Os) for Bi2.93Os3O11 seems to be comparable to that of the ionic picture of +4.33, the BVS(Os) for K0.84OsO3 is poorly estimated. The poor estimation may be because K0.84OsO3 is not purely ionic. The OsOs bonding could possibly be more significant in K0.84OsO3 than in Bi2.93Os3O11. The temperature dependence of ρ for a piece of polycrystalline K0.84OsO3 was measured (figure 3), and a metallic temperature dependence was found over the studied temperature range. Although ρ (∼0.025 ohm cm) at room temperature is approximately one order of magnitude higher than what is expected for a polycrystalline conducting oxide, the compound can still be characterized according to this type. In contrast, a piece of polycrystalline Bi2.93Os3O11 shows a weak temperature dependence and a ρ of ∼0.21 ohm cm at room temperature. However, this feature is not consistent with what is expected for a semiconducting oxide with an energy gap. Note that polycrystalline Bi3Os3O11 synthesized without a high pressure process shows a ρ of ∼0.001 ohm cm at room temperature [16], being remarkably lower than what was observed for the polycrystalline Bi2.93Os3O11. The true conductivity of Bi2.93Os3O11 is possibly masked by polycrystalline nature such as resistive grain boundaries and impurities. Additional studies on single crystals of the oxides are necessary to reveal true nature of electric transport. Attempts to grow crystals of the oxides under high-pressure and high temperature conditions have been unsuccessful so far.
Figure 3.

Temperature dependence of ρ of polycrystalline K0.84OsO3 and Bi2.93Os3O11.

Temperature dependence of ρ of polycrystalline K0.84OsO3 and Bi2.93Os3O11. The magnetic properties of polycrystalline oxides K0.84OsO3 and Bi2.93Os3O11 were studied and compared. Figure 4 shows the temperature dependence of χ for the oxides, revealing weakly temperature-dependent paramagnetic features over the temperature range. Any possible magnetic transition was unlikely over the measurements. Although a broad and small bump is seen at approximately ∼50 K for K0.84OsO3, any corresponding anomalies were not obvious in the ρ and Cp measurements (shown later). The inset shows the isothermal magnetizations of the oxides at low temperature (5 K) and only quasi-linear behaviors with trivial magnetizations were observed. Therefore, we tentatively assumed that the magnetic bump is likely impurity driven. The overall magnetic measurements suggested that the compounds are both paramagnetic at temperatures above 2 K. The temperature dependence of χ at the low temperature limit remains unconnected to any magnetic model and impurities.
Figure 4.

Temperature dependence of χ for polycrystalline K0.84OsO3 and Bi2.93Os3O11 in a magnetic field of 50 kOe. Solid and open symbols represent data measured in FC and ZFC conditions, respectively. The dashed lines indicate the theoretically calculated χ for stoichiometric hosts KOsO3 and Bi3Os3O11 for comparison. The inset shows the isothermal magnetizations of the compounds at 5 K.

Temperature dependence of χ for polycrystalline K0.84OsO3 and Bi2.93Os3O11 in a magnetic field of 50 kOe. Solid and open symbols represent data measured in FC and ZFC conditions, respectively. The dashed lines indicate the theoretically calculated χ for stoichiometric hosts KOsO3 and Bi3Os3O11 for comparison. The inset shows the isothermal magnetizations of the compounds at 5 K. Specific heat measurements for the oxides were conducted; their Cp versus T curves are shown in figures 5(a) and (b). Over the temperature range, Cp varies monotonically and any indicative anomaly for a transition is unobvious. The Cp versus T curve was analyzed by a linear combination of the Debye and Einstein model, as was conducted for related materials [40]. The analytical formula was where NA is Avogadro’s constant, and TD and TE are the Debye and Einstein temperatures, respectively. The scale factors, nD and nE, correspond to the number of vibrational modes per formula unit in the Debye and Einstein models, respectively. The fitting curves yielded the following: TD of 628(7) K, TE of 150(2) K, nD of 2.88(3), and nE of 1.25(3) for K0.84OsO3; and TD of 650(7) K, TE of 110(2) K, nD of 3.63(2), and nE of 1.34(3) for Bi2.93Os3O11. The Einstein term added to the Debye term increased the quality of fitting, suggesting a possibility that the phonon density of state (DOS) forms a rather complex structure over the whole temperature range. However, analysis on the Cp/T 3 versus T plots (not shown) indicated that anomalous Einstein contributions, which are indicative of lattice rattling, were not obvious (unlike related oxides) [40]. Further analysis of the phonon modes is needed to clarify the phonon DOS structure of both the compounds.
Figure 5.

Temperature dependence of Cp of polycrystalline (a) K0.84OsO3 and (b) Bi2.93Os3O11. The solid line represents the fitting curve. A linear fit of the low-temperature measurements of the Cp/T versus T2 plot is shown for (c) K0.84OsO3 and (d) Bi2.93Os3O11, respectively.

Temperature dependence of Cp of polycrystalline (a) K0.84OsO3 and (b) Bi2.93Os3O11. The solid line represents the fitting curve. A linear fit of the low-temperature measurements of the Cp/T versus T2 plot is shown for (c) K0.84OsO3 and (d) Bi2.93Os3O11, respectively. The low-temperature measurements of the Cp/T versus T2 plot for each compound were analyzed by an approximated Debye model (figures 5(c) and (d)), which was Cp/T = βT2 + γ, where β and γ are a constant and the Sommerfeld coefficient, respectively. The fit of the plots yielded β = 3.03(9) × 10−4 J (one mole of osmium atoms (mol-Os))−1 K−4 and γ = 16.8(2) mJ mol-Os−1 K−2 for K0.84OsO3; and β = 7.00(9) × 10−4 J mol-Os−1 K−4 and γ = 1.6(2) mJ mol-Os−1 K−2 for Bi2.93Os3O11. The TD for K0.84OsO3 and Bi2.93Os3O11 were calculated from β of 315(4) K and 250(1) K, respectively. It appeared that the γ for Bi2.93Os3O11 is nearly one tenth of the γ for K0.84OsO3; we therefore carefully investigated the electronic state of the compounds by a theoretical method. Figures 6(a) and (b) show the theoretically predicted electronic DOS structure for the stoichiometric hosts K0.84OsO3 and Bi2.93Os3O11, respectively. The total DOS was found to consist of mainly Os and O contributions and little from K/Bi. Both compounds have a nontrivial electronic DOS at the Fermi level (EF). Therefore, the hosts are expected to be metallic. The estimated γ for KOsO3 from the DOS at EF is 15.6 mJ mol-Os−1 K−2, which is nearly comparable to the observed γ for K0.84OsO3 (16.8(2) mJ mol-Os−1 K−2). However, the estimated γ for Bi2.93Os3O11 is 9.7 mJ mol-Os−1 K−2, which is much larger than the observed γ for Bi2.93Os3O11 (1.6(2) mJ mol-Os−1 K−2). This disagreement between the expected and observed γ for the compounds is possibly owing to a steep change of DOS in the vicinity of EF with lowering the Bi stoichiometry. This phenomenon has been previously discussed for related Os oxides [41]. Although we need to carefully investigate possible contributions from spin-polarization and spin–orbit interactions over the DOS structure, opening a full gap at EF for Bi2.93Os3O11 seems unlikely.
Figure 6.

Electronic DOS of stoichiometric hosts of (a) K0.84OsO3 and (b) Bi2.93Os3O11. The vertical line indicates EF.

Electronic DOS of stoichiometric hosts of (a) K0.84OsO3 and (b) Bi2.93Os3O11. The vertical line indicates EF.

Conclusions

Materials with 5d electrons may show characteristic features owing to radially extended valence orbitals and large spin–orbit couplings of 5d electrons over 3d electrons. For example, a perovskite-type oxide, NaOsO3, shows a Slater-like transition [30, 31] and a LiNbO3-type oxide, LiOsO3, shows a ferroelectric-like transition in the metallic state [29]. The results lead to the reasonable expectation that KOsO3, if synthesized, also shows characteristic features of 5d electrons. Nevertheless, KSbO3-type crystalline K0.84OsO3 shows only a weak temperature-dependent paramagnetic feature. In addition, KSbO3-type Bi2.93Os3O11 was also synthesized under high-pressure and high-temperature conditions. The Os–O network in this system was found to form a similar tunnel motif to that of K0.84OsO3. Although the formal valence of Os decreased from +5.16 (K) to +4.40 (Bi), the observed magnetic and electronic properties did not change significantly. In contrast to the remarkable 5d properties of related compounds NaOsO3 [30, 31] and LiOsO3 [29], K0.84OsO3 and Bi2.93Os3O11 seem to have less characteristic 5d properties above 2 K. Both compounds showed rather weak temperature-dependent paramagnetism and metallic transports. Disorders such as K/Bi vacancies and the polycrystalline nature of the compounds (including grain boundaries and impurities) could possibly complicate the observed 5d properties. Nevertheless, the magnetic and electronic properties are quite similar to what was observed for structurally relevant 5d oxides, including Bi3Re3O11 (Re4.33+; 5d 2.66) [18] and Ba2Ir3O9 (Ir4.66+; 5d 4.33) [26], regardless of the number of 5d electrons. The absence of a long-range magnetic order seems to be common among the tunnel-like structures of 5d oxides. Further studies on high-quality single crystals of newly synthesized KSbO3-type material K0.84OsO3 may reveal the 5d characteristic features and help establish a comprehensive picture of the 5d electronic system.
  11 in total

1.  Generalized Gradient Approximation Made Simple.

Authors: 
Journal:  Phys Rev Lett       Date:  1996-10-28       Impact factor: 9.161

2.  A new large radius imaging plate camera for high-resolution and high-throughput synchrotron x-ray powder diffraction by multiexposure method.

Authors:  Masahiko Tanaka; Yoshio Katsuya; Akiji Yamamoto
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3.  A ferroelectric-like structural transition in a metal.

Authors:  Youguo Shi; Yanfeng Guo; Xia Wang; Andrew J Princep; Dmitry Khalyavin; Pascal Manuel; Yuichi Michiue; Akira Sato; Kenji Tsuda; Shan Yu; Masao Arai; Yuichi Shirako; Masaki Akaogi; Nanlin Wang; Kazunari Yamaura; Andrew T Boothroyd
Journal:  Nat Mater       Date:  2013-09-22       Impact factor: 43.841

4.  The Li-ion rechargeable battery: a perspective.

Authors:  John B Goodenough; Kyu-Sung Park
Journal:  J Am Chem Soc       Date:  2013-01-18       Impact factor: 15.419

5.  High-pressure synthesis, structure, and photoluminescence of a new KSbO3-type bismuth germanate Bi3Ge3O10.5.

Authors:  Jinguang Cheng; Alexander J E Rettie; Matthew R Suchomel; Haidong Zhou; Jiaqiang Yan; Jie Song; Luke G Marshall; Sebastian A Larregola; Jianshi Zhou; John B Goodenough
Journal:  Inorg Chem       Date:  2013-01-27       Impact factor: 5.165

6.  Non-Fermi-liquid behaviour in La4Ru6O19.

Authors:  P Khalifah; K D Nelson; R Jin; Z Q Mao; Y Liu; Q Huang; X P Gao; A P Ramirez; R J Cava
Journal:  Nature       Date:  2001-06-07       Impact factor: 49.962

7.  Effects of oxygen content on Bi3Mn3O(11+delta): from 45 K antiferromagnetism to room-temperature true ferromagnetism.

Authors:  Alexei A Belik; Eiji Takayama-Muromachi
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8.  High-temperature ferrimagnetism driven by lattice distortion in double perovskite Ca2FeOsO6.

Authors:  Hai L Feng; Masao Arai; Yoshitaka Matsushita; Yoshihiro Tsujimoto; Yanfeng Guo; Clastin I Sathish; Xia Wang; Ya-Hua Yuan; Masahiko Tanaka; Kazunari Yamaura
Journal:  J Am Chem Soc       Date:  2014-02-19       Impact factor: 15.419

9.  Bi3Cr2.91O11: a ferromagnetic insulator from Cr(4+)/Cr(5+) mixing.

Authors:  Wei Yi; Yoshitaka Matsushita; Akira Sato; Kosuke Kosuda; Michiko Yoshitake; Alexei A Belik
Journal:  Inorg Chem       Date:  2014-08-04       Impact factor: 5.165

10.  Magnetically driven metal-insulator transition in NaOsO3.

Authors:  S Calder; V O Garlea; D F McMorrow; M D Lumsden; M B Stone; J C Lang; J-W Kim; J A Schlueter; Y G Shi; K Yamaura; Y S Sun; Y Tsujimoto; A D Christianson
Journal:  Phys Rev Lett       Date:  2012-06-21       Impact factor: 9.161

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