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Magnetic studies on the metallic perovskite-type compound Mn 3SnN
Daniel Fruchart, E.F. Bertaut, J.P. Sénateur, R. Fruchart
To cite this version:
Daniel Fruchart, E.F. Bertaut, J.P. Sénateur, R. Fruchart. Magnetic studies on the metallic perovskite- type compound Mn 3SnN. Journal de Physique Lettres, Edp sciences, 1977, 38 (1), pp.21-23.
�10.1051/jphyslet:0197700380102100�. �jpa-00231313�
L-21
MAGNETIC STUDIES ON THE METALLIC
PEROVSKITE-TYPE COMPOUND Mn3SnN
D. FRUCHART and E. F. BERTAUT Laboratoire de
Cristallographie, C.N.R.S.,
166X,
38042 GrenobleCedex,
Franceand
Laboratoire de Diffraction
Neutronique, C.E.N.-G.,
85X,
38041 GrenobleCedex,
FranceJ. P.
SÉNATEUR
and R. FRUCHARTE.R. 155, I.N.P.G.,
Section de GéniePhysique,
15
X,
38040 GrenobleCedex,
France(Re~u
le 17septembre 1976, accepte
le 27 octobre1976)
Résumé. 2014 Le
composé
métallique Mn3SnN de structure-typepérovskite présente
quatre phasescristallographiques
et magnétiques ordonnées différentes. Lesexpériences
de diffraction neutroni- que, les mesuresmagnétiques
et laspectroseopie
Mössbauer effectuées en fonction de la températurefont apparaître un comportement critique des propriétés magnétiques révélant l’existence de
singu-
larités dans la densité d’états.
Abstract. 2014 Mn3SnN is a metallic compound of perovskite-type structure which shows four different
crystallographic
and magnetically orderedphases.
From neutron diffraction data, magneticmeasurements and Mössbauer experiments
performed
at different temperatures it is concluded that themagnetic
propertiesdepend
critically on the existence of singularities in the density of states.LE JOURNAL DE PHYSIQUE - LETTRES TOME 38, 1 er JANVIER 1977,
Classification Physics Abstracts
8.530
1.
Crystallographic
andmagnetic properties.
-The metallic
compound Mn3SnN
withperovskite- type
structure shows four differentcrystallographic
and
magnetic phases.
First-order transitions occurat
Ttl
= 186K, Th
= 237K, Tt3
= 357 K. The tran- sition at7c
= 475 K issecond-order,
thecompound becoming paramagnetic
and cubic. Withincreasing
temperature we observe the successive
crystallo- graphic
distorsions :T 1
indicates aquadratic
distorsion withc/a > 1,
C a cubic cell andT 1-
aquadratic
distorsion withcla
1(Fig. 1 a).
The
compound
has been studiedby magnetic
measurements in low
(Fig. 1 b)
andhigh
staticfields, by paramagnetic susceptibility
torque, neutron diffrac- tion and Mossbauer effecton 119Sn (Fig. Ic).
A very weakmagnetization ( 10-’PB/mole)
vanishes bet-ween
Tt3
and7c,
while a weakmagnetization
of0.1
/lB/mole
characterizes theT 1 quadratic phases.
7~ is
amagnetic compensation point (Fig. 1&).
Thethermal variation of the
paramagnetic susceptibility X(T)
may beanalyzed
as the sum of a Curie-Weiss like term and atemperature independent
term. Thiscorresponds
to a Pauli type component[1] ]
whichhas here the
largest
value( ~
3 x10- 3 uem/Oe/mole)
measured in the series
Mn3MX (X
= C orN;
M =
Ni, Cu, Zn, Ga, Ge, Rh, Ag, Sn, Sb, Pt).
AboveTc
incoherent neutronparamagnetic scattering
isvery
weak;
thisimplies
a loss of themagnetic
momentlocalized on the manganese atoms. This is confirmed
by
the Mossbauer effect atthe 119Sn
nucleus. When the temperature increases we observe animportant
decrease of the
hyperfine field(s)
whichalready
in the100-170 K range of
temperature drops sharply (Fig. Ic). Magnetic
measurements below 475 K in static fields aslarge
as 15T, performed
at the ServiceNational des
Champs
Intenses show that saturation is far frombeing
reached. The M versus H curvescharacterize
mainly
the thermal behaviour of weakmagnetizations previously
described onfigure
lb.Exchange
interactions seem to beapproximately equivalent
to 200 T[2].
Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyslet:0197700380102100
L-22 JOURNAL DE PHYSIQUE - LETTRES
FIG. 1. - a) Thermal behaviour of the crystallographic para- meters and the unit cell volume. b) Magnetization curves in low
fields. c) Hyperfine fields measured at the 119Sn nucleus by the
Mossbauer effect. d) Thermal behaviour of different magnetic
moments on the manganese atoms. The full circles show the Mnl,2
moments in the T i and Tï phases. At low temperatures they are
the sum of a sinusoidal ( N ) and a non-colinear (-) component.
The crosses represent the behaviour of the Mn3 moment in these phases. Triangles are used in the cubic triangular antiferromagnetic
phase for Mni 2,3.
2.
Magnetic ordering.
- BetweenTt3
and7~
the
magnetic configuration
iscolinear;
we measureat 387 K per atom :
M1
=M2 = 1.3 ~
for Mn at0 and 0 ~
and(antiparallel) ~3 ~
2.6 ~B for Mnat
0. We cannot determine the direction of the easy axis ofmagnetization;
in the groupP4/mm,
the group theoretical
analysis
authorizes either[001] ]
in the irreducible
representation F 2
or[ 110]
inF’
The response of the neutron diffraction data to vertical
magnetic
fields is alsonegative.
Between
7~
andTt3
thecompound
shows a trian-gular antiferromagnetic ordering.
In the( 111 ) plane
we observe a rotation of the manganese
spins
betweenmodes
belonging
to ther:
andT$
cubic irreduciblerepresentations, respectively. Simultaneously
a very weakferromagnetic component
arisesalong
the[111] ]
axis.
Previously
such a process had been encountered andanalyzed
inMn3NiN
andMn3AgN [3, 4].
Toexplain
thespin
reorientation we write aphenomeno- logical
hamiltonianHm = Ha
+He
whereHa
is themagneto-crystalline
energy in the(111) plane
andHe
theanisotropic exchange
energy. The thermal variations ofanisotropic exchange
andmagneto- crystalline
coefficientsK;
entail such aphenomenon.
In
figure
2 we haveplotted
the thermal variations of themagnetic
moment of manganese as determinedFIG. 2. - By neutron diffraction we measure cp, the rotation of the triangular arrangement in the (111) plane, and we report also the magnetic moment on manganese. The weak magnetization
(w.m.) is represented by heavy circles.
by
neutrondiffraction,
of the weakmagnetization
and
finally
of qJ and sin T where T is theangle
of thespin
rotation in the( 111 ) plane.
Theproportionality
between the weak
magnetization
and sin T confirmsthe
results of the hamiltonian minimization withrespect
to T[3].
At low
temperature
neutron diffraction patterns show acomplex magnetic ordering
which could be resolved with theD 1 B high
resolution multi-counter of the Institut LaueLangevin.
Themagnetic ordering
has two components : an a-component which is colinear
along [001],
sinusoidal oflong periodicity,
on the
Mnl,2 spins,
ap-component
which is noncolinear, nearly antiferromagnetic
in the(001) plane
on the
Mnl,2,3 spins.
Thesecomponents
exist in the twoT 1 phases
but with different values. From thegroup theoretical
analysis
of theGk
group P4mmwe derive a model in the irreducible
representation
F4 for the
p-component
andr5
for the a-component.The models are described in
figure
3. Themagnetic
wave-vector k =
[0, 0, k_,]
of the sinusoidal compo- nentchanges
withtemperature. Figure
4 shows thisthermal variation and those of some
magnetic
inten-sities. We can see that the
important
variation of thehyperfine
fields atthe 119Sn
nucleus(Fig. Ic) begin-
MAGNETIC STUDIES ON THE METALLIC COMPOUND Mn3SnN L-23
FIG. 3. - Low temperature magnetic ordering determined at 50 K (~ ~ 0.25) left-hand side and at 217 K (~ ~ 0.15) (right-
hand side).
ning
at 80 K is followed at 120 Kby
asharp
decreaseof kz
and atTtt
= 186K, by
thecrystallographic
transition
T i
-+(T’)’.
However the unit cell volume variescontinuously, increasing slowly
with tempera-ture.
Figure
Idrepresents
the thermal variation of themagnetic
moment of the manganese atoms. Ifwe assume that an electron transfer is
responsible
for the
hyperfine
field behaviour and for the decreaseof kz
andcla,
the effect ismainly
visible on theMnl
and
Mn2
atoms. Indeedknowing
themagnetic
structure, the
Mn3
environment of Sn atoms cannotgive
rise to two kindsof 119Sn hyperfine fields;
thisis
only possible
if there is a sinusoidalcomponent
FIG. 4. - Thermal behaviour of kz and some magnetic intensities.
and if this
spin density
wave has no maxima on theMnl,2
atoms themselves.According
tofigure
Idthe
~-component
variescontinuously
withtempera-
ture ; this is not the case for the variation of theoc-component
which decreasesabruptly
at7~.
Inthe entire range of
temperature
studied the shortest distances Mn-Sncorrespond
to anearly
continuousdecrease of the
magnetic
moment of manganese atoms(Fig. ld).
According
to the band modelproposed by
Jardinand Labbe
[5]
there is a verysharp peak
near theFermi level in the
density
of states. Thissingularity
could
explain
the nature of the structuralphase
transitions
produced by
a Jahn-Teller typeeffect ;
the relative
positions
of subbands and also the magne- tic moment of manganesechange consequently
pro-bably by
a s +-+ d electron transfer.In conclusion we assume that in the
Mn3MX
seriesindirect
exchange
interactionsby
means of itinerant electrons are veryimportant
if the metal M is res-ponsible
for alarge
contribution to the band conduc- tion. This is the case with M = Sn which has ahigh valency
and the main influence of the tempera-ture is to reduce this band effect. We observe simular transformations in solid solutions of metallic perov- skite-like
compounds
when the valence number of Mchanges [2]; crystallographic
andmagnetic
proper- ties of thecompounds change simultaneously.
References
[1] FISHER, G., MEYER, A., Solid State Commun. 16 (1975) 335.
[2] FRUCHART, D., Doct. Etat Thesis-Univ. of Grenoble (1976).
[3] BERTAUT, E. F., FRUCHART, D., Int. J. Mag. 2 (1972) 259.
[4] FRUCHART, D., BERTAUT, E. F., FRUCHART, E., BARBERON, M., LORTHIOIR, G., FRUCHART, R., Proc. Int. Conf. on Magne- tism, Moscow, IV (1973) 572.
[5] JARDIN, J. P., LABBÉ, J., J. Physique 36 (1975) 1317.