Anomalous scaling law for thermoelectric transport of 2D-confined electrons in an organic molecular system Naoki Kouda Kyohei Eguchi Ryuji Okazakiand Masafumi Tamura

2025-04-30 0 0 3.63MB 6 页 10玖币
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Anomalous scaling law for thermoelectric transport of 2D-confined electrons in an organic
molecular system
Naoki Kouda, Kyohei Eguchi, Ryuji Okazaki,and Masafumi Tamura
Department of Physics, Faculty of Science and Technology, Tokyo University of Science, Noda 278-8510, Japan
Confined electrons in low dimensions host desirable material functions for downscaled electronics as well as
advanced energy technologies. Thermoelectricity is a most fascinating example, since the dimensionality modi-
fies the electron density of states dramatically, leading to enhanced thermopower as experimentally examined in
artificial two-dimensional (2D) structures. However, it is still an open question whether such an enhanced ther-
mopower in low dimensions is realized in layered materials with strong 2D characters such as cuprates. Here,
we report unusual enhancement of the thermopower in the layered organic compound α-(BEDT-TTF)2I3, where
BEDT-TTF stands for bis(ethylenedithio)-tetrathiafulvalene. We find that the slope in the Jonker plot (ther-
mopower Svs. logarithm of electrical conductivity log σ) for α-(BEDT-TTF)2I3is significantly larger than that
of conventional semiconductors. Moreover, the large slope is also seen in the related layered salt, demonstrating
the impact of the 2D-confined carriers in the layered organics on thermoelectricity.
I. INTRODUCTION
Thermoelectricity, a fundamental property of solids to gen-
erate the electric field Eunder the temperature gradient T
with the proportional coecient Sknown as the thermopower
or the Seebeck coecient as E=STin an open circuit,
oers a simple solid-state technology for the direct heat-to-
electricity conversion, yet it is a very challenging issue to es-
tablish the guiding principles for the high-performance ther-
moelectrics [1, 2]. From a fundamental point of view, the
semiclassical Boltzmann approach gives an approximate for-
mula of the thermopower for a degenerate electron gas, which
is well known as the Mott relation,
S=π2
3
kB
qkBTdln σ(ε)
dε
ε=µ
,(1)
where kBis the Boltzmann constant, qis the carrier charge, σ
is the electrical conductivity, and µis the chemical potential
[3], signifying a close link to the energy dependence of the
conductivity. Indeed, this relation underlies as a basal guide-
line for various schemes such as the band structure [4] and the
mobility [5] engineering, in which the microscopic parame-
ters in the conductivity formula such as the density of states
(DOS) and the relaxation time are successfully controlled to
increase the thermopower.
Among the various concepts based on the Mott relation,
the reduced dimensionality is a straightforward and intrigu-
ing way as to adopt a step-like singularity in the DOS near the
band edge. If the electron chemical potential is close to the
edge, as in the case of a narrow-gap semiconductor, the energy
derivative of the DOS is expected to diverge so as to aord ex-
traordinarily large thermopower [6]. This theoretical proposal
has motivated well-conceived transport measurements on the
artificial systems such as the one-dimensional (1D) nanowires
[7, 8] and the two-dimensional (2D) superlattices [9], lead-
ing to the experimental demonstration of the improved dimen-
sionless figure of merit, ZT =S2σT, where κis the thermal
okazaki@rs.tus.ac.jp
conductivity, although these observations seem to come from
the phonon eect [7, 8, 10] rather than the proposed DOS
modification. On the other hand, Ohta et al. presented un-
usually large thermopower emerged from the 2D electron gas
(2DEG) in the oxide superlattice [11], indicating a 2D quan-
tum confinement to vary the DOS. Moreover, such a 2DEG
has also been realized at the surface of the three-dimensional
(3D) compounds incorporated into the field-eect-transistor
structure, in which a systematic evolution of the thermopower
of the 2D-confined carriers is achieved by the gate voltage
tuning [12, 13].
A key question subsequently arises: does such a drastic
modification in DOS enhance thermopower in a bulk ma-
terial with low dimensionality? Many of remarkable phys-
ical phenomena have been found as a result of the low-
dimensional structures. Here, we focus on the charge trans-
fer organic salt α-(ET)2I3[ET being bis(ethylenedithio)-
tetrathiafulvalene (BEDT-TTF)], in which the ET and the I3
anion layers are alternatingly stacked to form the 2D layered
crystal structure as illustrated in Fig. 1(a) [14]. This material
exhibits a charge order transition at TCO =136 K [15, 16],
which is driven by the inter-site Coulomb repulsion [17]. The
two dimensionality in the charge order phase below TCO is
clearly evidenced by the anisotropy in the resistivity [18] as
well as an occurrence of a Kosterlitz-Thouless transition at
TKT 35 K [19]. In this study, we performed the elec-
trical conductivity σand the thermopower Smeasurements
on α-(ET)2I3single crystals with a systematic evaluation of
the sample dependence. The thermopower in the charge or-
der phase is unusually large and incompatible with the con-
ventional band picture, but is well scaled in the S-log σplot,
which is strikingly similar to that in the 2D-confined electrons
realized in the oxide superlattices.
II. EXPERIMENTS
Single crystals of α-(ET)2I3were prepared by an electro-
chemical method. The crystal orientation was determined
from the polarized infrared reflectivity spectra measured by
using a Fourier transform infrared spectrometer [20]. The re-
arXiv:2210.11631v1 [cond-mat.mtrl-sci] 20 Oct 2022
2
BEDT-TTF (ET)
BO6octahedron
(a) (b)
anion I3
cation A
FIG. 1. Schematic crystal structures of layered materials. (a) Layered organic salt α-(ET)2I3consisting of planar BEDT-TTF (ET) molecules.
The highest occupied molecular orbital (HOMO) of ET molecule is schematically drawn. The HOMO is spread along the direction normal
to the molecular plane, leading to π-stacked conducting layer with strong two-dimensional character. (b) Layered perovskite oxides A2BO4
consisting of three-dimensional BO6octahedra. Schematic t2gorbital of BO6octahedron is shown.
sistivity and the thermopower were simultaneously measured
by using a conventional four-probe method and a steady-state
method, respectively [21, 22]. For the thermopower measure-
ment, a manganin-constantan dierential thermocouple was
attached to the sample by using a carbon paste and the tem-
perature gradient (|∇T| 0.5 K/mm) was applied by using
a resistive heater. The thermoelectric voltage from the wire
leads was subtracted. The rate of temperature change is lower
than 0.3 K/min to prevent the damage to the sample.
III. RESULTS AND DISCUSSION
A. Resistivity
Figure 2(a) depicts the temperature dependence of the elec-
trical resistivity ρof α-(ET)2I3single crystals. All the samples
exhibit the metal-insulator transition at TCO =136 K owing
to the charge order. On the other hand, one may find the sig-
nificant sample dependence in the magnitude of the resistivity
shown in Fig. 2(a). Although there is an inevitable ambiguity
of the the sample size and the current path in the resistivity
measurement in general, this sample dependence may also be
intrinsic as observed in the thermopower. In the inset of Fig.
2(a), we plot the temperature dependence of the normalized
resistivity by the value at T=160 K. The in-plane anisotropy
between the resistivity data measured for J|| a(ρaa) and for
J|| b(ρbb) is clearly seen just above the transition tempera-
ture TCO: while ρaa exhibits a gradual decrease on heating, ρbb
shows a minimum structure near T=145 K, which has also
been observed in the earlier study [18]. This in-plane resistive
anisotropy may originate from the charge-disproportionation
fluctuations existing even in the high-temperature phase [23]:
the stripe-type charge order along the baxis [24, 25] may in-
duce a smooth charge flow along the same direction but form
strong potential barriers along the a-axis direction to suppress
the conduction.
B. Thermopower
Figures 2(b) displays the temperature dependence of the
thermopower S. The overall behavior of the thermopower is
similar to earlier results that reported this material for the first
time [14]: the thermopower is positive and relatively small
value as expected in the metallic state, while it changes its sign
and shows the large absolute value in the insulating phase.
This behavior is also qualitatively consistent with the temper-
ature dependence of the Hall coecient [18]. On the other
hand, the detailed nature of the thermopower has been not dis-
cussed in the first report [14], in which the thermopower was
given as evidence for the metal-insulator transition at TCO. We
also note that the thermopower of α-(ET)2I3has been inten-
sively studied to investigate the exotic Dirac-like electronic
states driven by pressure [26, 27].
The observed sample dependence of the transport prop-
erties may originate from the disorder eect, which is sug-
gested to be intrinsic in this material. This is experimentally
evidenced by the relaxor-type dielectric response [18, 28] in
sharp contrast to the 1D charge order salts [29] and the neg-
ative magnetoresistance in the charge order phase possibly
due to the weak localization [18]. Although it requires de-
tailed future study, the origin of disorders may stem from
the anions layer [18]: the I
3anions are still chemically re-
active as an oxidant in the crystal. The transition tempera-
ture TCO is, nevertheless, little aected, showing the cohesive
摘要:

Anomalousscalinglawforthermoelectrictransportof2D-connedelectronsinanorganicmolecularsystemNaokiKouda,KyoheiEguchi,RyujiOkazaki,andMasafumiTamuraDepartmentofPhysics,FacultyofScienceandTechnology,TokyoUniversityofScience,Noda278-8510,JapanConnedelectronsinlowdimensionshostdesirablematerialfunction...

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