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Submitted on 1 Jan 1971

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MAGNETIC ORDER OF THE COMPOUND SERIES RE6(MnxFe1-x)23 (RE = Y, Gd)

H. Kirchmayr, W. Steiner

To cite this version:

H. Kirchmayr, W. Steiner. MAGNETIC ORDER OF THE COMPOUND SERIES RE6(MnxFe1- x)23 (RE = Y, Gd). Journal de Physique Colloques, 1971, 32 (C1), pp.C1-665-C1-667.

�10.1051/jphyscol:19711231�. �jpa-00214059�

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JOURNAL DE PHYSIQUE Colloque C I, supplkment au no 2-3, Tome 32, Fkorier-Mars 1971, page C 1

-

665

MAGNETIC ORDER OF THE COMPOUND SERIES RE,(Mn,Fe, -J,, (RE = Y, Gd)

H. R. KIRCHMAYR (*) and W. STEINER (**)

Rbumb. - La magnetisation et la susceptibilite des composes isostructuraux (structure Th6Mn23) de la wmpositi on RE6(MnzFel-Z)z3 (RE = Y, Gd) ont et6 determinks de 4 OK A 1 200 OK. Les temperatures de Curie Tc de REsMn23 et RE6Fe23 varient entre 468 et 486 OK. Dans le cas de Ys(MnrFel-z)zs pour x = 0,s ii 0,7 et a une temperature de 4 O K

un ordre magnetique a pu &tre observe ; si Y est remplack par Gd, Tc = 120 OK. Les courbes ,u(x) (oh le nombre de magn4 tons de Bohr, ,u, est deduit de I'aimantation) montrent des minima profonds. Les resultats peuvent Ctre explique en suppo- sant un ordre antiparall6le entre les moments Mn et Fe et un ordre parallele des moments Gd aux moments Mn.

Abstract. - The magnetization and the susceptibility of isostructural compounds (ThsMn23-structure) of the compo- sition RE6(Mn,Fe1-~)2s (RE = Y, Gd) have been determined from 4 OK to 1 200 OK. The Curie-temperatures Tc of the RE6Mn23 and the REsFe23 compounds (RE = Y, Gd) are in the range from 468 OK to 486 OK. In the case of Y 6(MnzFe 1-2)23 at 4 OK for x = 0.5-0.7 no magnetic order at all is observed ; if Y is replaced by Gd, Tc = 120 OK. Also the ,u(x) curves show deep minima (the Bohr-magneton number ,u is calculated from the magnetization). The results can be explained by assuming an antiparallel ordering of the Mn- and Fe-moments to each other and a parallel ordering of the Gd-moments to the Mn-moments.

I. Introduction. - In intermetallic compounds of rare earth metals (RE) with 3 d-transition metals [I], the magnetic interaction between the 4 f- and 3 d-moments can be studied in detail 121. The samples have been prepared by high-frequency melting without any annealing procedure and were checked by X-ray analysis 131. All RE6(MnxFe, -,),, samples have the Th6Mn2, structure with a smooth change of only 3 % of the lattice spacings with x [I]. A statistical distribution of the Mn and Fe atoms must be assu- med.

11. Magnetic measurements. - The susceptibility and the magnetization were determined at tempera- tures from 4 OK to 300 OK in fields up to 10 kOe by a self-compensating pendulum balance [4]. Above 300 OK another Faraday-balance was used.

From the magnetization at different fields H the saturation magnetization a(0, co) at 0 OK and H = co was extrapolated. From this value the Bohr-magneton number p was calculated for the formula unit RE (Mn,Fe,-,)23,6. The, Cyrie tehperatyre T, was determined by extrapolatj~g~tfie a2(H) curves to the a 2 ( H = 0) curves which then were plotted versus T and extrapolated t o a2 (H = 0) = 0.

111. Results and discussion. - Figure 1 shows that in the system Y,(Mn,Fe, -,),, the Curie temperatures for x = 0 and x = 1, i. e. for Y6Fe2, and Y6Mn2, are nearly the same, namely approx. 484 OK and 486 OK resp. For x = 0.48 to 0.68 no magnetic order- ing (determined by magne&iza.t.ion measurements) is present at 4 OK. The statistical replacement of the Fe-atoms in Y6Fe,, by Mn-atoms or of the Mn-atoms in Y6Mn2, by Fe-atoms lowers the Curie temperature in a drastical way. The same behavior is found for Gd6(Mn,Fe, -,),,, however, the lower limit for Tc is 120 OKat x = 0.5 (Fig. 2). The presence of the Gd-moments therefore increases the stability of the magnetic order.

(*) RUHR

-

UniversitPt Boehurn, Bundcsrepublik Deutsch- land.

(**) Technische Hochschule Wicn, Austria.

FIG. 1. - Curie-temperature Te and magnetic moment ,u of Ys(MnzFel-z)~3, V after [ 5 ] .

In the case of the Y,(Mn,Fe, -,),, compounds the concentration dependence of the magnetic moment p resembles the T,-dependence. The magnetic moment changes in a non-linear way with x. Also for the series Gd6(Mn,Fe,-,),,, a non-linear change of p with x is observed. The minimum of p is shifted to x = 0.1, while the minimum of T, is found to occur at approximately x = 0.5. The absolute value of p for Y6(Mn,Fe, -,),, is larger on the Fe-side, while for Gd,(Mn,Fe, -,),, the contrary is true. The suscepti- bility is for all x-values temperature dependent and allows the calculation of ,,,-values.

By assuming as a first approximation localized magnetic moments, the following model can be used to explain the results (Fig. 3). For the RE6Fe,, and RE6Mn2, compounds it can be concluded from measu- rements of the magnetization and of the susceptibility

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyscol:19711231

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C 1 - 666 H. R. KIRCHMAYR AND W. STEINER

I : : I

Gd6FeZ3 0,2 0#4 'AG O8' Gd6M"23

FIG. 2. - Curie-temperature Tc and magnetic moment p of Gd6 (MnzFel-z)z3, V after [5J, after [61.

FIG. 3. - Scheme of coupling of the magnetic moments of Gd-, Mn- and Fe-atoms in Y6(MnzFel-~)23 and Gd6(MnzFel-~)zs.

The numbers 1, 2, 3 , 4 correspond to the sublattices occupied by 32, 32,24 and 4 . 3 d-atoms, respectively. The calculations are based on the formula unit RE(Mn, Fe)23/6. - absolute value of the magnetic moment of Y(Mn, Fe)z316.

-

- - - - absolute value of the magnetic moment of Gd(Mn, Fe)23/6 -.-.- magnetic moments of (Mn i- Fe-atoms at the lattice sites 1, 2, 3 and 4 in Y(Mn, Fe)23/6 and Gd(Mn, Fe)z3/6 respectively.

-+-+-

ma-

gnetic moment of the Gd-atoms in Gd(Mn, Fe)z3/6.

as a function of temperature that a parallel, ferro- magnetic coupling of the 3 d-moments is present [2].

In the RE,Mn,, compounds the RE-moments couple mostly antiparallel to the Mn-moments. The compound Gd6Mnz3 seems to be an exception [6].

By Mossbauer-measurements on Y6Fe2, the hyper- fine field on the different lattice points of the Fe- atoms could be measured [2, 51. It was found that neither the hyperfine field was the same at the 4 diffe- rent lattice sites, occupied by Fe-atoms, nor was the electron-density at the Fe-nuclei the same. It was also shown by neutron-diffraction on Y6Mn2, [7]

and Ho6FeZ3 [8] that the crystallographically non- equivalent 3 d-atoms are non-equivalent with respect to the direction and magnitude of their magnetic moments. Nevertheless the temperature dependence of the reciprocal susceptibility of Y6Mnz3 and Y6FeZ3 is typical ferromagnetic.

If one assumes for simplicity that all Fe-atoms in Y6Fez3 and Gd,Fe,, and all Mn-atoms in Y,Mn,, and Gd,Mn,, have the same magnetic moment, one can construct figure 3. The total magnetic moment of YFe,,,, (p = 7.43 pB) and YMn,,,, (p = 2.09 pB) is then distributed uniformly on the different atoms located at the lattice sites no. I , 2, 3 and 4. Since the number of atoms present at these lattice sites is 32, 32,24 and 4, all atoms of one of these sites must contri- bute in the same ratio to the total moment. The basic assumption of the proposed model is now that the Mn-atoms couple their moment antiparallel to the resulting total Fe-moment. Physically important is only the absolute value of the magnetic moment.

If now instead of Y-atoms Gd-atoms are present, these atoms contribute a well-localized and therefore constant magnetic moment to the total magnetic moment independent of the x-values. It is an expe- rimental fact that the p-value for Y6FeZ3 is larger than for Gd,Fe,, (see Fig. 1 and 2). Therefore the Gd- moments must couple antiparallel to the Fe-moments.

If we now assume that the contribution of the Fe- and Mn-atoms to the total moment as a function of x is the same in Gd,(Mn, Fe),, as in Y,(Mn, Fe),,, then the broken line represents the magnetic moment of Gd,(Mn, Fe)Z3 as a function of x. Again only the absolute value is important.

This general scheme of coupling of the magnetic moments, as given in Figure 3, can in fact explain essential experimental results. The magnetic moment of Y,Fe,, is larger than that of Gd,Fe,,, however, the magnetic moment of Gd,Mn,, is larger than that of Y,Mn,,. The compensation point is for Y6(MnxFe, -,),, near x=0.7, for Gd,(Mn,Fe, -,),, nearx=O. 1. The shortcomings of this model are obvious.

The assumption of the same magnetic moment of all Fe-atoms resp. Mn-atoms at different lattice sites is not correct, as has been discussed above. A detailed analysis of the value of the momentsat different lattice sites can, however, only be based e. g. on more detailed neutron-diffraction investigations. These moments are also obviously x-dependent and therefore the p(x) curves are not linear. Also the fact that there exists a non-vanishing value of 11 for Gd6(MnxFe,-x)23 for all x-values cannot be explained by the simple model. The general agreement between the model

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MAGNETIC ORDER OF THE COMPOUND SERIES RE6(MnzFel-& (RE = Y, Gd) C 1 - 667

and the experimental results, however, is so good of the Gd-moments to the Mn-moments. The details that the basic assumptions seem to be valid. of the coupling of the different magnetic moments These are an antiparallel ordering of the Mn- and the are now evaluated by other experiments, including Fe-moments to each other and a parallel ordering neutron diffraction, Mossbauer-effect and NMR.

References

[I] KIRCHMAYR (H. R.), Zeitschr. MetalIkunde, 1969, [6] DESAVAGB (B. F.), BOZORTH (R. M.), WANG (F. E.)

60, 778. and CALLEN (E. R.), J. AppI. Physics, 1965, 36,

[2] KIRCHMAYR (H. R.), Zeitschr. Angew. Physik, 1969, 992.

27, 18. [7] DWORAK (A.), KIRCHMAYR (H. R.) and RAUCH (H.),

Zeitschr. Angew. Physik, 1968, 24, 318.

I31 K m ~ H M A Y R kutide, (H. 1964, R.) 55, 247. and (D.)? Zeitschr. [8] RoE ( G . J.), vKEEFE (T. J.), MOREAU (J. M.), MICHEL (C.) and JAMES (W. J.), Colloque~ internationaux [4] STEINER (W.), in preparation. du C. N. R. S. nu 180, Grenoble, ~nai 1969,2,251, 15) KIRCHMAYR (H. R.), J. Appl. Physics, 1968, 39, 1088. no 180.

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