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HAL Id: jpa-00215723

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Submitted on 1 Jan 1974

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MÖSSBAUER EXPERIMENTS ON DILUTE 57Fe IN Cu, Au AND Ag

P. Steiner, D. Gumprecht, W.V. Zdrojewski, S. Hüfner

To cite this version:

P. Steiner, D. Gumprecht, W.V. Zdrojewski, S. Hüfner. MÖSSBAUER EXPERIMENTS ON DI- LUTE 57Fe IN Cu, Au AND Ag. Journal de Physique Colloques, 1974, 35 (C6), pp.C6-523-C6-526.

�10.1051/jphyscol:19746111�. �jpa-00215723�

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LOCAL MOMENTS I N METALS AND ALLOYS.

MOSSBAUER EXPERIMENTS ON DILUTE j7Fe IN Cu, Au AND Ag

P. STEINER, D. GUMPRECHT, W. v. ZDROJEWSKI and S. HÜFNER Institut für Atom- und Festkorperphysik, Freie Universitat Berlin, Berlin, Germany

Résumé. - Par des expériences Mossbauer en CuFe et &Fe la susceptibilité magnétique initiale du moment local de Fe a été déterminée sur une large gamme de températures. Tandis que les deux systèmes semblent montrer le même T2 comportement a des températures très basses, le comporte- ment à des températures élevées est tout différent. Les données pour &Fe montrent un comporte- ment similaire à celui de - CuFe avec une température caractéristique entre celles de AuFe et G F e . Abstract. - From Mossbauer experiments in 9 F e and AuFe the initial susceptibility of the local Fe moment is determined over a large temperature range. While at very low temperatures both systems seem to show the same Tz-behaviour, the high temperature behaviour is quite diffe- rent. The data for LgFe show a similar behaviour assuFe with a characteristic temperature between those for AuFe - and 9 F e .

1. Introduction. - Mossbauer experiments in j7Fe in nonmagnetic alloys have contributed considerably to the investigation of dilute magnetic alloys. The classical experiments e. g. of Frankel et al. [l] on 57Fe in Cu demonstrated for the first time the vanishing of the local Fe moment at low temperatures and low external fields due to the Kondo effect 121. In brief, this may be explained as follows : In the case of an antiferromagnetic coupling of the local magnetic moment to the conduction electrons below a charac- teristic temperature anomalies occur for various properties e. g. the well known minimum in the electrical resistivity, a maximum in the specific heat and a Curie-Weiss law for the magnetic susceptibility.

These anomalies are caused by the strong correlation between the local electrons and the conduction electrons.

A quantity of primary interest from the experimental as well as from theoretical point of view is the magnetic susceptibility of a local moment over a large tempe- rature range. The theoretical treatment of the inherent complicated many-body problem gave only approxi- mate solutions up to this point [3]. Experimentally the single impurity behaviour is often obscured by inter- actions between the impurities, which poses conside- rable experimental difficulties for bulk measurements, as e. g. macroscopic magnetization measurements. In this case hyperfine methods as e. g. the Mossbauer effect are of great advantage as they can often easily be performed in the very low impurity concentration limit of a few ppm, where interactions may be neglected.

On the other hand the hyperfine fields contain a contribution of the orbital part of the moment which in the sense of a weak van Vleck paramagnetism gives

a temperature independent contribution to the local magnetization [4]. This part has to be subtracted from the data to obtain the d-spin contribution only, which one is mainly interested in. This can be a severe pro- blem because of the large hyperfine coupling constant of the orbital moment compared to the core pola- rization term of the spin moment. Experiments over a large temperature range are needed to disentangle the different contributions.

In the following we will discuss the initial local susceptibility and summarize Our results of Mossbauer experiments on the systems - CuFe and - AuFe and give very recent results of AgFe. -

2. Experiments. - The details of the experimental arrangements will be given elsewhere [5]. In al1 cases the dilute source containing 57Co were in the mixing chamber of a He3/He4-dilution refrigerator. The tem- perature could be varied between about 30 mK and 200 K. An external field up to 60 kG parallel to the y-beam could be applied. The single line absorber of potassium ferrocyanide enriched in 57Fe was at a constant temperature of 1.3 K in the same magnetic field as the source.

In the case of CuFe the carrierfree 57Co was electro- polated to a thinyu-foi1 diffused into the foi1 at high temperatures and quenched to room temperature.

Results of these experiments are published else- where [5, 6, 71. The impurity concentrations was esti- mated to be less than 10 ppm.

Recent experiments with a AuFe source produced in a similar way showed considerable impurity- impurity interactions [8] at low temperatures and zero external field probably due to clustering of the

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyscol:19746111

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C6-524 P. STEINER, D. GUMPRECHT, W.

impurities. The present source was obtained from Amersham Company, England. The experiments in zero field showed a single line with only a small line broadening from 0.41 mm/s at 4.2 K to 0.56 mm/s at 50 mK. The impurity concentration is estimated to be about 50 ppm Co in Au. The &gFe source was kindly supplied by W. Koch, Technische Universitat Mün- chen. The impurity concentration is again less than 10 ppm. This source showed no line broadening in zero field between 4.2 K and 30 mK with a line width of 0.39 mm/s.

3. Results and discussion. - A comparison of the low temperature hyperfine fields for the three systems as function of the external field are shown in figure 1.

Saturation Hyperfine Fields extrapolated to T = O [ K I

FIG. 1. - Saturation hyperfine fields of 57Fe in -Fe, AuFe and AgFe for T - -t O as a function of the external field.

In al1 these cases the hyperfine field is proportional to the thermal average of the local magnetization (fast relaxation limit). Due to the Kondo effect the magnetic moment is quenched at low temperatures and small external fields. Figure 1 displays nicely the different behaviour of the three systems. 9 F e shows a nearly linear behaviour of the magnetization up to 60 kG because of the large Kondo temperature of the system (O N 28 K). In contpary AuFe already saturates in very small external fields

of

a few kG (O N 0.38 K), while AgFe seems to fa11 between them. In addition the saturation values of the hyperfine fields for large values of He,, are quite different for the three systems.

From the linear part of the hyperfine field the initial local susceptibility

is obtained as function of the temperature.

CuFe. - Above 10 K the local susceptibilities of CU% are nicely described by a Curie-Weiss law of

-

the form

a

Xioç =

T

+ P

with a = - 15.2(1.2) K ; 8 = 27.5(2.5) K and

p = 0.056 [9]. This temperature dependence is in good agreement with bulk magnetization data [5, 91, which give a = 27.9(4) x IO-' pB K/G, 8 = 28.2(1.0) K and /'3 = 0.012(1) x IOM5 pB/G for the corresponding quantities of the macroscopic susceptibility. The temperature independent term j? is due to the orbital contribution. Comparing the two values we get an orbital hyperfine coupling constant of 470 kG/p, in reasonable agreement with theoretical calculations [4].

From the values of a we get for the core polarization hyperfine field a saturation value of H,,, = - 151 kG, a value different from the one obtained by Kitchens and Taylor [IO] from an analysis of their earlier Mossbauer experiments. This difference is probably due to a different analysis of the data and probably due to slightly different high temperature data, as discussed in reference [ 5 ] .

Figure 2 shows the normalized local and total susceptibilities of CuFe in a combined plot. The Curie-Weiss behavzur at higher temperatures is clearly demonstrated. The same temperature depen-

T lKl

20 40 60 80 100

FIG. 2. - Normalized d-spin susceptibility of CuFe from bulk magnetization data (total susceptibilities from ref. [9]) and Mossbauer experiments (local susceptibility). The upper insert

shows the T2-behaviour at low temperatures.

dence is also seen in recent Knight shift data of Boyce and Slichter [ I l ] seen by Cu atoms being neighbours of Fe. Al1 these data indicate that the conduction electron polarisation for CuFe shows the same tempe- rature behaviour as the local magnetization on the Fe ion in contradiction to the early analysis given by Heeger [12] which postulated a large tempe~ature dependent polarisation in the conduction electron cloud in the Kondo state. In addition figure 2 shows that at low temperatures the susceptibility shows a T'-behaviour of the form

x(T)/x(O) = 1 - a(TI8)' with a = 2.9(4).

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MOSSBAUER EXPERIMENTS ON DILUTE 57Fe I N Cu, Au AND Ag C6-525

Such a T~-behaviour is predicted by recent theo- ries [3] and has also been found experimentally in AuV [13], a system with a large Kondo temperature - of 0 = 300 K. The T2-behaviour of the susceptibility of CuFe has also been deduced from the magnetic fielddependence of the specific heat [14] but in this case with a much larger value a = 15.

AuFe.

-

The initial susceptibility obtained for

~ u Ï e is shown in figure 3. In this case not a single

-

FIG. 3. - Local d-spin susceptibility of A 2 e from Mossbauer experiments. The upper insert shows the T2-law at very low

temperatures.

Curie-Weiss behaviour with a T2-term at low tempe- ratures as in CuFe is observed. For temperatures 5 K

<

T

<

1 8 0 ~ we have a Curie-Weiss form with a = - 26.0(4) K and 0 = 3.0(2) K and an additional temperature independent term with B = 0.038. In the temperature range 0.2 K

<

T

<

2 K we find a second Curie-Weiss line with a = - 16.4(3) K and 0 = 0.38(2) K and at low temperatures again a T2-behaviour as in CuFe. This change of the effective moment a as well as the change in the Curie-Weiss temperature 8 could indicate an effect of the crystalline electric field on the spin-orbit ground state of Fe as predicted by the ionic mode1 of Hirst [15], an effect which has not been reported till now for 3d impurities. The low temperature macroscopic magnetization data of Tho- lence and Tournier [16] give a 0 of about 0.45 K, while high temperature data of Hurd [17] give values for 0 between 6 K and 17 K. These values seem to increase slightly with the Fe concentration, an indica- tion that impurity-impurity interactions may be respon- sibie for this deviation from our microscopic data. A slightly higher value of 8 N 8 K was also observed in a previous Mossbauer experiment [8] where the low temperature data clearly showed that interaction effects played a dominant role. If we take Our low value of 0 = 0.38 as characteristic for the Kondo behaviour of AuFe we obtain the T2-behaviour at low tempera- t u r z w i t h a = 2.2(4) nearly the same as in the system CuFe. But in the light of the strange behaviour of the

-

susceptibility for AuFe it is too early to draw any conclusions from this.

AgFe. - As seen in figure 1 the saturation hyperfine fieIdfor "Fe in Ag is much smaller than for the AuFe or CuFe which has also been shown in theëarly

~ o s s b a u e r experiments of Kitchens and Taylor [IO].

This makes it much harder to determine the initial susceptibility from the Mossbauer data. A comparison of the field dependence shows that the Kondo tempe- rature of AgFe probably lies between AuFe and 3 F e . Figure 4 shows the initial local susceptibility for this system. The temperature independent van Vleck term in this case was very small (j? = 0.000(5)). As seen

Local Susceptibility 1

FIG. 4. - Local d-spin susceptibility of &Fe from Mossbauer experirnents. The upper insert again shows the T2-law at low

temperatures.

from figure 2 and figure 4 the spin susceptibility is similar to the CuFe data. The characteristic Curie- Weiss temperatGe is 0 = 1.6(3) K with the Curie constant a = - 3.8(2) K. At low temperatures again the T'-behaviour is seen with a value a = 4.3(8) something larger than for - CuFe and AuFe.

4. Conclusion. - The local spin susceptibilities for CuFe and AgFe as obtained from Mossbauer experi- G n t s s h o w a similar temperature dependence - a Curie-Weiss behaviour at higher temperatures and a T2-law at temperatures far below the Curie-Weiss temperature 8. In contrary the local susceptibility of

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AuFe is considerably different. While at low tempera- recent ESCA experiments [18] showed that the - tures again the ~ ' - l a w shows up the high temperature structure of the valence band of the three metals is behaviour can be described by two different Curie- quite different. But in the moment it is too early to Weiss laws. Although the electronic structure of these conclude how this difference can explain the different three noble metals is often assumed to be similar, behaviour of the local Fe moment in these metals.

References

[l] FRANKEL, R. B., BLUM, N. A., SCHWARTZ, B. B. and KIM, D. J., Phys. Rev. Lett. 18 (1967) 1050.

[2] KONDO, J., Solid State Physics, edited by N. Ehrenreich, F. Seitz and D. Turnbull (Academic Press, New York) 1969, Vol. 23, p. 183.

[3] For recent theoretical developments see e. g. GOTZE, W.

and SCHLOTTMANN, P., Solid State Commun. 13 (1973) 17 ; ibid. 13 (1973) 511 ; ibid. 13 (1973) 861.

BÉAL-MONOD, M. T. and MILLS, D. L., Solid State Com- mun. 13 (1974) 1157.

SCHOTTE, K. D. and SCHOTTE, K., Phys. Rev. B 4 (1971) 2228.

[4] NARATH, A., C . R. C . Critical Reviews in Solid State Sciences 3 (1 972) 1.

[5] STEINER, P., HUFNER, S. and v. ZDROJEWSKI, W., to be published.

161 STEINER, P., V. ZDROJEWSKI, W., GUMPRECHT, D. and HUFNER, S., Phys. Rev. Lett. 31 (1973) 355.

[7] STEINER, P. and HIJFNER, S., Phys. Rev., to be published.

[SI STEINER, P., BELOSERSKIJ, G. N., GUMPRECHT, D., V. ZDRO- JEWSKI, W. and HUFNER, S., Solid State Commun. 13 11973) 1507 ; ibid. 14 (1974) 157.

[9] THOLENCE, J. L. and TOURNIER, R., Phys. Rev. Lett. 25 (1970) 867 ;

HURD, C. M., J. Phys. Chem. Solids 28 (1967) 1345;

HOEVE, M. G. and VAN OSTENBERG, D. O., Solid State Commun. 9 (1971) 941 ;

EKSTROM, H. E. and MYERS, H. P., Phys. Kond. Mater. 14 (1972) 265.

[IO] KITCHENS, T. A. and TAYLOR, R. D., Phys. Rev. B 9 (1974) 344.

[Il] BOYCE, J. B. and SLICHTER, C. P., Phys. Rev. Lett. 32 (1974) 61.

[12] HEEGER, A. J., Solid State Physics, edited by N. Ehrenreich, F. Seitz and D. Turnbull (Academic Press, New York) 1969, Vol. 23, p. 283.

1131 VAN DAM, J. E. and GUBBEMS, P. C. M., Phys. Lett. 34A (1971) 185.

KARZAMA, S., KUME, K. and MITZANO, K., Phys. Lett.

38A (1972) 483.

[14] TRIPLETT, B. B. and PHILLIPS, N. E., Phys. Rev. Lett. 27 (1971) 1001.

[15] HIRST, L. L., 2. Phys. 244 (1971) 230 ; ibid. 241 (1971) 9.

[16] THOLENCE, J. L. and TOURNIER, R. Y., J. Physique 326 (1971) 201.

[17] HURD, C. M., J. Phys. Chem. Solids 28 (1967) 1345.

[18] LINDAU, 1. and WILSON, L., P h p . Lett. 42A (1972) 279 ; H ~ F N E R , S., WERTHEIM, G. K. and WERNICK, J. H., Phys.

Rev. B 8 (1973) 451 1 .

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