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Submitted on 1 Jan 1982

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The metallic phase of the organic conductor TMTSF -DMTCNQ stabilized by a weak irradiation disorder

L. Forró, A. Jánossy, L. Zuppiroli, K. Bechgaard

To cite this version:

L. Forró, A. Jánossy, L. Zuppiroli, K. Bechgaard. The metallic phase of the organic conductor TMTSF -DMTCNQ stabilized by a weak irradiation disorder. Journal de Physique, 1982, 43 (6), pp.977-981.

�10.1051/jphys:01982004306097700�. �jpa-00209477�

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The metallic phase of the organic conductor TMTSF -DMTCNQ stabilized by a weak irradiation disorder

L. Forró, A. Jánossy (*), L. Zuppiroli

Section d’Etude des Solides Irradiés, Centre d’Etudes Nucléaires de Fontenay-aux-Roses, 92260, France and K. Bechgaard

H.C. Oërsted Institute, Universitetsparken 5, DK 2100 Copenhagen, Denmark (Reçu le 21 octobre 1981, révisé le 4 fevrier 1982, accepté le 22 fevrier 1982)

Résumé.

-

Lorsque le conducteur organique TMTSF-DMTCNQ est soumis à une faible irradiation aux rayons X

endommageant deux molécules pour mille (2 °/°°), la phase isolante de basse température est détruite par le désordre.

Des mesures du coefficient de Hall et du pouvoir thermoélectrique de cristaux purs et irradiés ont été effectuées

jusqu’à 2,2 K. Elles démontrent que l’état métallique a été stabilisé par l’irradiation et etendujusqu’aux très basses

températures.

Abstract

-

A low dose X-ray irradiation damaging two molecules per thousand (2 ~) destroys the low tempera-

ture Peierls insulating phase of the organic conductor TMTSF-DMTCNQ. Measurements of the Hall constant and of the thermoelectric power down to 2.2 K demonstrate that a metallic state is stabilized by irradiation and extended to very low temperatures.

Classification Physics Abstracts

61.80H - 72.15N - 72.80L

1. Introduction.

-

The metallic phase of quasi-

one-dimensional organic conductors is well known to be unstable at low temperatures. Usually a phase

transition occurs driven by the 3 dimensional ordering

of charge density waves or in some cases by spin density waves or even by supraconducting fluctua-

tions. For the last several years the stabilization of the metallic phase to all temperatures has been one of the aims of rearch in the field of organic conduc-

tors [11. The first way to stabilize the metallic state was to apply hydrostatic pressure in TMTSF-

DMTCNQ [3] and now in several (TMTSF)2X systems [4]. In the present paper it will be shown on

the example of TMTSF-DMTCNQ (tetramethyl-

tetraselenafulvalene - dimethyltetracyanoquinodime - thane) that weak irradiation induced’ disorder stabi- lizes the metallic state to temperatures well below the Peierls transition of the pure material.

Irradiation induced defects are well known to inhibit the Peierls transition in several organic con-

ductors [5]. However the nature of the low tempera-

ture disordered phase was not clear.

Defect concentrations of the order of 1 % give rise

to a conductivity activated with temperature. The

activation energies of the order of a few meV are even

better defined than in the Peierls distorted semi-

conducting state of the pure material. It was conjec- tured, however that the activated behaviour of the dis- ordered sample does not reflect a semi-conducting

state. The disordered material would be a quasi-one-

dimensional metal but a metal of segments inter-

rupted by the defects [6].

When defect concentrations much lower than 1 %

are introduced in organic conductors, the longitudi-

nal conductivity below the Peierls transition is observ- ed to increase and reach values typical of the metallic state [6]. In the particular case of TMTSF-DMTCNQ,

the conductivity increases by two orders of magnitude

for a defect concentration of 0.2 jo at 21 K, while the anisotropy changes less than a factor of two. The fact

that the longitudinal and transverse conductivities vary in the same manner suggests that a change in the

number of carriers is the main source of the variations of the conductivities. Our aim is to present detailed data on the low temperature transport properties

of TMTSF-DMTCNQ irradiated with low doses.

2. Experimental techniques and results.

-

D.C.

conductivity measurements were performed by the

four probe method in the highly conducting direc-

tion of the sample.

Thermoelectric power measurements were carried

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphys:01982004306097700

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978

out in the vacuum better than 10-2 torr. Temperature gradient was generated by two miniature 500 Q resistances placed at the ends of the sample, and moni-

tored with chromel-alumel differential thermocouple.

The Hall effect was measured using an A.C. techni- que with a current in the range of 10-400 JlA at

70 Hz. Temperature drifts cause a severe difficulty

in measuring Hall voltages below the phase transi-

tion because the non alignment resistance component varies strongly. In such cases we swept the X-axis of the X Y recorder by the signal of a carbon in glass-

resistor and recorded the Hall signal at maximum and

zero fields several times. This method enabled us to correct for temperature drifts of 50 mK.

The Hall constant was calculated from the expres- sion R H = 108 x VH d/HI (cm3/C), where VH(V)

is the measured Hall-voltage, d (cm) is the sample

dimension parallel with the magnetic field H(G).

The current I(A) is flowing along the high conducting b-axis, while the magnetic field was applied along a-

axis. The Hall voltage was observed to be linear

with the magnetic field up to the highest applied field

of 18.5 kG. The Hall constant measurements were

perfectly reproducible within the error bars plotted

of figure 2. We have measured several times 3 diffe- rent crystals of pure and irradiated material in order to check this reproducibility.

__

Typical sample dimensions for D.C. conductivity

and TEP measurements were 8 x 0.1 x 0.05 mm’,

and for the Hall effect 5 x 0.3 x 0.1 mm’. All con- tacts were attached with silver paint Dupont 4929.

The irradiation was done at room temperature with a copper tube X-ray generator. The correspon- dance between the defect concentrations and the X- ray doses was obtained using the results of the refe-

rence [7].

Figure 1 shows the temperature dependence of the

D.C. conductivity plotted versus I/T for small defect concentrations. Increasing the dose of the defects in the Peierls insulating state, the conductivity increases.

For example the sample with 0.35 % of defects con-

ducts at the liquid helium temperature three orders of magnitude better than the pure sample. The insert

in figure 1 shows the logarithmic derivative d(log a)/d(I / T) between 10 K and 70 K. The transition at 42 K in the pure sample shifts to lower temperatures and broadens for increasing defect

concentrations. For 0.2 %, there is no more sign of phase transition.

The results for the Hall coefficient measurements

are presented on figure 2. In the pure sample RH

is positive and small at high temperatures and becomes

negative and large below the phase transition. The number of carriers involved in the transport mecha- nisms is of the order of 1021/cm3 at room temperature and of the order of 1017/cm3 at 20 K when a gap is

opened on the Fermi surface. In irradiated samples

the sign of RH seems to change at high temperatures,

even for the less irradiated samples (Fig. 3). We believe

Fig. 1.

-

D.C. conductivity of TMTSF-DMTCNQ versus 1/T at various level of defect concentration. Insert shows

d(log a)/d(I/T) - the phase transition is shifted 110 K per 1 % of defect concentration.

Fig. 2.

-

Low-temperature part of the Hall coefficient of

TMTSF-DMTCNQ for pure and irradiated samples.

this effect to be due to a surface artefact and not to

a genuine bulk property of the sample. The crystals

were irradiated in air and we know that the reactivity

of the surface to oxygen and water is increased stron-

gly under irradiation. A thin insulating layer can

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Fig. 3.

-

High-temperature part of the Hall coefficient of

TMTSF-DMTCNQ.

add a non negligible negative value of RH to the small positive value of the sample itself. Electrically active impurities on the surfaces of organic [15] and inorga-

nic [16] semi-conductors are known to produce

similar anomalies. Below the phase transitions when the bulk Hall constant is large this kind of artefact,

of course, disappears.

For the defect concentration of 0.2 % we have esti-

mated the upper limit for the Hall constant at all

temperatures : RH 8 x lO- 3 CM3 /C at room

temperature and Rn ! [ 1.6 x 10-1 cm3/C at 2.2 K.

In comparison with the curve of the Hall constant for the pure sample the 0.2 % curve is completely

flat in the 2.2 K to 300 K range :

On the sample with 1.0 % of defects two points were measured; at room temperature and at liquid helium temperature the Hall coefficients are less than +8 x 10- 3 cm3/C and ± 2.8 x 10-1 cm3/C res- pectively. The metallic carrier density is present, but the conductivity did not increase futher for these defect concentrations because of the reduced mobility

of the carriers.

On figure 4, the thermoelectric power of a pure and and irradiated sample (0.2 jo) are plotted versus the temperature. The curve for the pure sample is in good

agreement with the results published previously by

Jacobsen et ale in reference [10]. The curve for the

irradiated sample reminds us the results of Andrieux et

al. [18] when the metallic state of TMTSF-DMTCNQ

was stabilized by a pressure of 12 kbars.

3. Discussion.

-

The results of figures 1, 2 and 4 clearly demonstrate that in contrast to the pure

crystals, the low temperature phases of irradiated

TMTSF-DMTCNQ crystals exhibit high conducti- vities, small Hall coefficients and small thermo- electric power. The existence of such a metallic behaviour is confirmed by two recent experiments by Forr6 et al. [19] which will be published soon in a

Fig. 4.

-

Thermoelectric power of pure and irradiated

TMTSF-DMTCNQ.

paper on the magnetic properties of (TMTSF)2PF6

and TMTSF-DMTCNQ : The E.P.R. linewidth of 0.2 jo irradiated crystal has been shown to be nearly

linear from 4 K to 300 K, and the g factor nearly

constant in the whole temperature range.

The reasons for the stabilization of such a low temperature metallic state will be discussed further on, because the first part of this discussion consists in a few remarks about the transport properties of the

pure sample.

The Hall constant of the pure sample at room temperature was + (4.8 ± 0.9).10-3 cm3/C. Using

the formula for the low field limit for a single tight binding band Hall constant [8]

(where b is the lattice constant along the b-axis)

one obtains n

=

1.0 x 1021 cm- 3 density of holes

which is in a good agreement with the calculated value (8.8 x 102° CM - 3) for 0.5 change transfer [9].

Utilizability of the single band formula shows that the contribution of the DMTCNQ chain is less than the experimental uncertainty, and confirms that the transport is dominated by the TMTSF chain in accordance with the conclusionsof Jacobsen et al. [10].

Starting near 130 K the value of RH increases to

+ (2.9 + 1.4). 10-2 cm3/C at 51 K. Similar behaviour

was observed in the Hall constants of HMTSF-

TCNQ [10] and TTF-TCNQ [11]. Cooper et al.

have connected this effect with the increasing intensity

of the 2 kF lines seen by X-rays and interpreted it as

the sign of fluctuations towards the Peierls semi-

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980

conducting state. In TMTSF-DMTCNQ the influence of these « resistive fluctuations » due to a gap precur-

sor in the density of states can be seen in the Hall

coefficient as well as the thermopower, D.C. resisti-

vity and E.P.R. linewidth [12].

The opening of a gap at 42 K is driven by the TMTSF

stack [13]. The gap on the DMTCNQ stack is smaller and the electrons of this stack dominate the trans-

port properties at low temperatures. This is the rea- son why the sign of the Hall coefficient changes near

the transition.

Let us turn back to the irradiated samples and to

the stabilization of the metallic state by a weak

disorder. The disappearance of the charge density

wave transition produces a high carrier density low temperature phase which exhibits all the usual metal- lic features except the positive slope dp/dT of the resistivity versus temperature curve. This contradic- tion is only apparent because the negative dp/dT

value is related to the one-dimensional character of this disordered phase. The metal obtained by irra-

diation is a metal of segments interrupted by the

defects and not a metal of infinite chains [6]. The layer-

ed compound 1 T -TaS2 is another charge density

waves insulator in which irradiation defects have been found to produce the same strong decrease of the Hall coefficient as for TMTSF-DMTCNQ [20]. But in

the two-dimensional case positive values of dp/dT

have been found in the metallic disordered state [20].

There are more possibilities to escape defect poten- tials in two dimensions than in one.

The reasons of the smearing of the phase transitions out of the resistivity versus temperature curves and the stabilization of the metallic state have to be found in the pinning of the charge density waves by irradia-

tion defects. At temperatures below the phase tran-

sitions the charge density waves, in the pure sample,

are ordered in three dimensions and pinned on the

lattice. The radiation induced defects fix the phases

of the charge density waves in many random points

and disturb the coherences needed for the achievement of the phase transitions. These effects have been discussed in reference [5] and more recently and extensively in reference [17].

After three hours of irradiation, in the crystal containing a concentration of 0.025 jo the Hall

constant is decreased significantly (of course, the experiment at such a low defects concentration level has been done on the same crystal before and after irradiation). This should mean that the random

potentials of the defects reduce the average gap.

More precisely, the more or less constant gaps through

all the pure samples (one gap per stack) are replaced by a distribution of gaps in the irradiated sample.

A crude approximation of such a distribution of gaps consists in assuming that there is no gap at all in a

given volume around each defect and that elsewhere the gap is unchanged. This model is non physical in

its details; nevertheless it allows a determination of

the range of a defect. An effective medium approxi-

mation of such a distribution of metallic volumes in

an insulating matrix has been proposed in reference [5].

Applied to TMTSF-DMTCNQ it indicates that the gap has been significantly changed in a volume of

700 molecules surrounding each defect.

Even at the very low concentration of 0.025 %

gaps seems also to have an effect on the mobility as

shown on figure 5. The calculated value of y’ = R H alb is presented in the pure sample and the 0.025 % irra-

diated one. We have no serious explanation of the changes in this effective mobility in such an inhomo-

geneous sample but we think that the result is worthy

to notice.

Fig. 5.

-

Hall mobility (,uH

=

R H Qb) in the semiconduct-

ing phase of TMTSF-DMTCNQ for 0 % and 0.025 % of

defect concentrations.

At the end of the present discussion, it is interesting

to compare the irradiation results presented here

above with the results of Jacobsen et ale concerning

the disordered material obtained by alloying the DMTCNQ stack with MeTCNQ. The conductivity

curve of TMTSF-DMTCNQO.75-MeTCNQO.25 of

reference [10] is very similar to the curve 0.05 % of figure 1. Thus an irradiation defect is 500 times more

efficient in changing the low temperature conducti- vity than a dopant molecule in the alloy mentioned

above. This is a good illustration of the difference between the charge density waves weak >> and

« strong » pinnings. The thermoelectric power of

figure 4 is very different than the thermopower of the alloy published in reference [10] (Fig. 9). The main

effect of chemical impurities is not to change the low temperature Peierls gap but to change the band filling

and probably to introduce impurity states in the

Peierls gaps.

4. Conclusion.

-

The first attempt to stabilize the metallic state in an organic conductor was the pres-

sure experiment on HMTSF-TCNQ [2] performed

in Orsay five years ago. The semi-metallic character

(6)

of this compound was confirmed by the Hall effect measurements of reference [8]. One year later, with

another batch of the same compound, it was impos-

sible to reproduce the experiment of reference [2] :

the crystals revealed to be less disordered and it

was impossible to remove the metal to insulator transition completely, even with pressures much

higher than the 4 kbar needed in reference [2].

Crystals of both batches were irradiated at low temperatures (21 K). The « semi-metallic » batch

resistivity increased with irradiation [5] while the resistivity of the « insulating » batch decreased firstly

towards a semi-metallic state stabilized by disorder

and increased with further irradiation [21].

These two kind of experiment clearly show that

pressure and disorder can add their efforts to stabilize the metallic state.

In a recent paper, about metallic state and super-

conductivity in (TMTSF)2C104, Bechgaard et al. [22]

observed that the perchlorate ions of this radical ion salt are disordered and the oxygen 6ccupies eight nearly equivalent positions at random. Preliminary, low-temperature X-ray diffuse scattering indicated

that no ordering occurs at least down to 15 K. This is probably another case where disorder prevents

the S.D.W. insulating state and stabilizes the metal- lic state.

References

[1] WEGER, M., J. Physique Colloq. 39 (1978) C6-1456.

[2] COOPER, J. R., WEGER, M., JÉROME, D., LEFUR, D., BECHGAARD, K., BLOCH, A. N., CONAN, D.O., Solid State Commun. 19 (1976) 749.

[3] ANDRIEUX, A., DUROURE, C., JÉROME, D., BECHGAARD, K., J. Physique Lett. 40 (1979) L-381.

[4] PARKIN, S. S., RIBAULT, M., JÉROME, D., BECHGAARD, K., Submitted to J. Phys. C : Solid State Phys.

[5] ZUPPIROLI, L., BOUFFARD, S., J. Physique 41 (1980)

291.

[6] ZUPPIROLI, L., BOUFFARD, S., BECHGAARD, K., HILTY, C., MAYER, C. W., Phys. Rev. B22 (1980) 6035.

[7] MIHALY, G., BOUFFARD, S., ZUPPIROLI, L., BECH-

GAARD, K., J. Physique 41 (1980) 1495.

[8] COOPER, J. R., WEGER, M., DELPLANQUE, G., JÉROME, D., BECHGAARD, K., The organic conductors and semiconductors. Proceedings of the international

conference, Siofok, Hungary, 1976, p. 363.

[9] POUGET, J. P., COMES, R., BECHGAARD, K., Proceedings of the nato advanced study institute, Tomar, Por- tugal, 1979, p. 113.

[10] JACOBSEN, C. S., MORTENSEN, K., ANDERSEN, J. R., BECHGAARD, K., Phys. Rev. B 18 (1978) 905.

[11] COOPER, J. R., MILJAK, M., DELPLANQUE, G., JÉROME, D., WEGER, M., FABRE, J. M., GIRAL, L., J.

Physique 38 (1977) 1087.

[12] ZUPPIROLI, L., DELHAES, P., AMIELL, J., To be published

in J. Physique, 1982.

[13] TOMKIEWICZ, Y., ANDERSEN, J. R., TARANKO, A. R., Phys. Rev. B 17 (1978) 1579.

[14] ZIMAN, J. M., Electrons and phonons (Calderon Press) 1962, p. 489.

[15] HEILMEIER, C. H., HARRISON, S. E., Phys. Rev. 132 (1963) 2010.

[16] RUPRECHT, M., Z. Naturforsch. 13a (1958) 1094.

[17] ZUPPIROLI, L., MUTKA, H., BOUFFARD, S., Proceedings

of the Conference on Low Dimensional Conduc- tors, Boulder (1981). Mol. Cryst. Liq. Crystal- logr. (82).

[18] ANDRIEUX, A., CHAIKIN, P. M., DUROURE, D., JÉROME, D., WEYL, C., J. Physique 40 (1979)

1199.

[19] FORRO, L. and BEUNEU, F., To be published.

[20] MUTKA, H., ZUPPIROLI, L., MOLINIE, P., BOURGOIN, J. C., Phys. Rev. B23 (1981) 5030.

[21] BOUFFARD, S., Rapport CEA-R-5015 (1979).

[22] BECHGAARD, K., CARNEIRO, K., RASMUSSEN, F. B., OLSEN, M., RINDORF, G., JACOBSEN, C. S., PEDER-

SEN, H. J., SCOTT, J. C., J. Am. Chem. Soc. 103

(1981) 2440.

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