Themoelectric properties of Pb doped [Ca2CoO3.1]0.62CoO2

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Themoelectric properties of Pb doped [Ca2CoO3.1]0.62CoO2 H. Nakatsugawa, H. M. Jeong, R. H. Kim and N. Gomi Yokohama National University, Hodogaya, Yokohama, 240-8501, Japan, E-mail: naka@ynu.ac.jp INTRODUCTION Thermoelectric properties Since the discovery of large thermoelectric power in the layered compounds NaCo2O4 and Ca3Co4O9, misfit-layered cobalt oxides particularly have attracted much interest as candidates for thermoelectric (TE) materials. An anisotropic structure of the compound is believed to be favorable for the realization of large Seebeck coefficient S and low thermal conductivity κ, necessary for good TE compounds. The RS - type BL can be regarded as a charge reservoir, which introduces hole carriers into the CoO2 sheet. In addition, a CoO2 triangular lattice in the CoO2 sheet should play an important role for realizing low electrical resistivity ρ, namely, large TE power factor S2/ρ. The polycrystalline Ca3Co4O9 sample typically exhibits S~ 130μV/K, ρ~ 15mΩcm and κ~ 1.0 W/mK at room temperature. For practical use, an appreciable decrease in ρ must be achieved because ρ~ 15mΩcm at room temperature is about one order of magnitude higher than that of Bi2Te3 - based TE materials. Much effort has been devoted to decrease ρ while maintaining a large S and low κ, through partial substitutions for Ca atoms in the RS - type BL. The optimization of the valence state of the RS - type BL is a key issue to maximize the TE properties because ρ and S are highly dependent on the nominal valence state of Co ions in the CoO2 sheet. However, no effect of the Pb-substituted samples has been reported. We have employed a high-resolution neutron powder diffraction technique to investigate the modulated crystal structure of the Pb doped [Ca2CoO3.1]0.62CoO2 polycrystalline samples. In this study, we report the effect of partial substitution of Pb2+ for Ca2+ on the crystal structure and TE properties. σ(E) is proportional to area of DOS at EF Fig.2 T - dependent ρ of [(Ca1-xPbx)2CoO3.1]0.62CoO2. Fig.3 T - dependent S of [(Ca1-xPbx)2CoO3.1]0.62CoO2. Fig.4 T - dependent RH of [(Ca1-xPbx)2CoO3.1]0.62CoO2. Crystal structure The Crystal structure of Ca3Co4O9 consists of an alternate stack of a distorted three-layered rock salt (RS) - type Ca2CoO3 block layer (BL) and a CdI2 - type CoO2 conducting sheet parallel to the c-axis. The CdI2 - type CoO2 subsystem and the RS - type BL subsystem have common a - and c - axes and beta angles. Owing to the size difference between the RS - type BL and the CoO2 sheet, however, the compound has an incommensurate periodicity parallel to the b-axis, i.e., bCoO2 / bCa2CoO3 ~ 0.62. The resulting structural formula becomes [Ca2CoO3-y]pCoO2, where p equals bCoO2 / bCa2CoO3 and y is an oxygen nonstoichiometry. Fig.5 T - dependent S2/ρ of [(Ca1-xPbx)2CoO3.1]0.62CoO2. Crystal structure refinement Rwp = 7.3% Rwp = 8.0% Fig.6 Neutron diffraction data for [Ca2CoO3.1]0.62CoO2. Fig.7 Neutron diffraction data for [(Ca0.98Pb0.02)2CoO3.1]0.62CoO2. mean distance of Co1 – O1 : 1.93Å mean distance of Co1 – O1 : 1.94Å Ca – O1 (Ca, Pb) – O1 mean distance of (Ca, Pb) – O2 & (Ca, Pb) – O3 : 2.49Å Fig.1 Initial structure model of [Ca2CoO3.1]0.62CoO2 projected in parallel to c-axis (left) and perspective from b- axis (center) and a-axis (right). mean distance of Co2 – O2 : 2.40Å mean distance of Ca – O2 & Ca – O3 : 2.45Å mean distance of Co2 – O2 : 2.40Å EXPERIMENT mean distance of Co2 – O3 : 1.82Å mean distance of Co2 – O3 : 1.78Å The polycrystalline specimens of [(Ca1-xPbx)2CoO3.1]0.62CoO2 (0≦x≦0.03) were prepared by the conventional solid-state reaction method starting from powder mixture of CaCO3 (99.9%), PbO (99.9%) and Co3O4 (99.9%) with a stoichiometric cation ratio. After calcination in air at 920℃ for 12h, the calcined powders were pressed into pellets with 13mmφ×1mm in dimension and sintered in pure flowing oxygen gas at 920℃ for 20h. The obtained well-crystallized single-phase samples were annealed in pure flowing oxygen gas at 700℃ for 12h and then quenched into distilled water to control oxygen nonstoichiometry. Through the synthesis, the nominal b-axis ratio p was fixed at about 0.62. Neutron powder diffraction (ND) data were collected at room temperature using the Kinken powder diffractometer for high efficiency and high resolution measurements (HERMES) of Institute for Materials Research (IMR), Tohoku University, installed at the JRR-3M reactor in Japan Atomic Energy Research Institute (JAERI), Tokai. Neutrons with a wavelength of 1.8265Å were obtained by the 331 reflection of the Ge monochromator. The ND data were collected on thoroughly ground powders by a multiscanning mode in the 2θrange from 3.0°to 153.9°with a step width of 0.1°and were analyzed using a Rietveld refinement program, PREMOS 91, adopting a superspace group of C2/m(1p0)s0, where [CoO2] subsystem has C2/m symmetry while [Ca2CoO3.1] subsystem has C21/m symmetry. The crystal structures and interatomic distance plots were obtained with the use of PRJMS and MODPLT routines, respectively; both were implemented in the PREMOS 91 package. Measurements of electrical resistivity, Seebeck coefficient and Hall coefficient were carried out in the temperature range from 80K to 380K. Measurements of thermal conductivity were carried out at room temperature. Measurements of magnetic susceptibility were carried out in the temperature range from 2K to 350K. The electrical resistivity ρ was measured by the van der Pauw technique with a current of 10 mA in He atmosphere. The Seebeck coefficient S measurement was carried out on a sample placed between two blocks of oxygen-free high conductivity (OFHC) silver. The thermal conductivity κ was measured using the laser flash method (ULVAC, TC-3000) at room temperature. The Hall coefficient RH measurement was performed on flat square pieces of materials with a current of 100 mA in a magnetic field of 0.85T by the van der Pauw technique. The Hall carrier concentration n was determined from RH using n = 1/eRH. The Hall mobility μ was determined from ρ and RH using μ = RH / ρ. The magnetic susceptibility χ was measured using a superconducting quantum interference device (SQUID) magnetometer (Quantum Design, MPMS) under the zero-field cooling (ZFC) and field cooling (FC) conditions in a magnetic field of 10 Oe. Fig.8 Co – O (left) and Ca – O (right) distances against complementary coordinate, t’ in superspace for [Ca2CoO3.1]0.62CoO2. Fig.9 Co – O (left) and Ca – O (right) distances against complementary coordinate, t’ in superspace for [(Ca0.98Pb0.02)2CoO3.1]0.62CoO2. Valence state of Co ions Co3.11+ Co3.14+ Co3.66+ Co3.65+ Fig.10 T dependence of inverse χ for [Ca2CoO3.1]0.62CoO2. Fig.11 T dependence of inverse χ for [(Ca0.98Pb0.02)2CoO3.1]0.62CoO2. CONCLUSION ・Seebeck coefficient showed similar large S in all the samples because the substitution of Pb2+ for Ca2+ would keep the carrier (holes) concentration. The Co2 – O3 modulation reveal that Pb ions take Pb2+ in the RS – type BL of x = 0.02. However, Pb ions would partially take Pb4+ in that of x = 0.03. ・The magnetic susceptibility measurements reveal that Co1 ions take Co3.1+ and Co2 ions take Co3.6+ in all the samples, which suggests that Pb ions mainly take Pb2+ in the RS – type BL. ・Thermal conductivity showed small κ in all the sample, in particular, minimum κ in x = 0.01. The drastically change in (Ca, Pb) – O2 and (Ca, Pb) – O3 modulations mainly caused the decrease of κ. ・The maximum ZT is 0.024 in x = 0.02 at RT which resulted from minimum ρ at RT in x = 0.02.