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HAL Id: jpa-00208557

https://hal.archives-ouvertes.fr/jpa-00208557

Submitted on 1 Jan 1977

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Mössbauer study of the magnetic properties of Fe2-xM xP1-yAsy type compounds, M = Cr, Mn, Fe, Co, Ni

M. Wautelet, A. Gérard, F. Grandjean

To cite this version:

M. Wautelet, A. Gérard, F. Grandjean. Mössbauer study of the magnetic properties of Fe2-xM xP1-yAsy type compounds, M = Cr, Mn, Fe, Co, Ni. Journal de Physique, 1977, 38 (1), pp.29-37.

�10.1051/jphys:0197700380102900�. �jpa-00208557�

(2)

MÔSSBAUER STUDY OF THE MAGNETIC PROPERTIES OF Fe2-xMxP1-yAsy TYPE COMPOUNDS, M

=

Cr, Mn, Fe, Co,

Ni

M. WAUTELET

(*),

A.

GÉRARD

and F. GRANDJEAN

(**) Département

de

Physique Atomique

et Moléculaire

Institut de

Physique,

Université de

Liège,

B 4000

Sart-Tilman, Belgium (Reçu

le

5 janvier 1976,

révisé le

18 juin 1976, accepté

le 27

septembre 1976)

Résumé. 2014 Nous avons étudié par spectrométrie Môssbauer du 57Fe la série des phosphures et arséniophosphures des métaux M de la série de transition avec la formule Fe2 -

xMxP1-yAsy.

Nous avons résolu le problème de l’attribution des couplages quadripolaires aux deux sites de

Fe2P en

appliquant

la technique de polarisation. Tous les composés de la série Cr2P1

_yAsy

(1

% 57Fe)

ainsi que

Ni2P

et FeNiP sont paramagnétiques à 77 K. Les points de Néel des composés

Mn2P1-yAsy

et FeMnP ont été déterminés en accord avec les mesures précédentes. Le composé

Co2P

se distingue

par sa sensibilité à la, stoechiométrie, en effet, 5% de P en plus font décroître brutalement le point de

Curie.

Abstract. 2014 The series of phosphides and

arsenophosphides

of the first row transition metals with formula

Fe2-xMxP1-yAsy

is studied by Mössbauer spectrometry.

The question of the attribution of the quadrupolar couplings to both sites of Fe2P

is

solved, by applying the technique

of polarization.

All the compounds of the series Cr2P1-

yAsy

(1

% 57Fe),

the phosphides Ni2P (1 %

57Fe)

and FeNiP are found paramagnetic down to 77 K. The Néel points

of the compounds

Mn2P1-yAsy

and FeMnP are determined in rather good agreement with the pre- vious measurements. The compound CO2P distinguishes itself by its sensitivity to the stoichiometry,

indeed an addition of 5 % of phosphorus does

abruptly

decrease the Curie

point.

Classification

Physics Abstracts

8.516

.1. Introduction. - The

phosphides

of the first-

row of transition metals : M with formula

M2P

and their solid solutions

crystallize

in two main

structures :

hexagonal [1]

and orthorhombic

[2]

represented by Fe2P(Pb2m)

and

Co2P(Pnma).

These

two structures have been described in great detail

by

other authors

(see

for instance ref.

[3]).

Let us

only

note that

they

are characterized

by

two metallic

sites. The first one

(I)

has a tetrahedral environment of

phosphorus

with

symmetry

mm for

Fe2P

and m

for

C02P.

The second one

(II)

has an octahedral

environment of

phosphorus

with symmetry mm for

Fe2P

and m for

Co2P.

Numerous papers

[3

to

29]

deal with the

magnetic properties

of this series from the

point

of view of the

measurements

[3

to

24, 28, 29]

as well as of the inter-

pretation [25

to

27].

Fe2P

is

ferromagnetic (F)

below 265 K

[23],

but

the Curie temperature is very sensitive to

the

stoi-

chiometry [27, 28].

Mn2P

is known to be

antiferromagnetic (AF)

below

103 K

[9],

whereas the Neel

point

of FeMnP has not

been

accurately

determined up to now.

The

magnetic

behaviour of

C02P

has been studied

by Roger et

al.

[3, 11, 27]

who found that it was not

magnetic

at 100 K.

However,

these authors

systema- tically

add a few percent of

phosphorus

to

C02P,

in

order to eliminate all free cobalt

remaining

in the

preparation [27].

N’2P

and

Cr2P

are not

magnetic

down to 77 K

[3, 11, 27].

Another

important

fact is the transition from the F state to the AF state of the solid solution

Fe2P-Mn2P

at 3

% of Mn [3, 11, 27].

Thus,

it is very

important

to

study

the local proper-

ties,

i.e. the electronic

configurations

at metallic

sites. For this

study,

the

hyperfine techniques such

as M6ssbauer spectroscopy are the most suitable.

In order to

modify

the local parameters, it is very

interesting

to

change

the interatomic

distances,

(*) Present address : Universite de 1’Etat a Mons, Faculte des Sciences, Avenue Maistriau, 23-B 7000 Mons, Belgium.

(**) Charge de Recherches du F.N.R.S.

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphys:0197700380102900

(3)

30

without

changing

the number of electrons per atom.

One of the means is to

apply

a

high

pressure to the

compound [21] ]

but another one, much

easier,

is to substitute arsenic for

phosphorus.

This increases

the

crystalline parameters

but does not

modify

the

. structure

[20, 27, 29].

In the system

Fe2p1 -YAsy (y 0.5),

the Curie

temperature increases

with y [20, 27],

nevertheless the

magnetic

moment saturates at 1.5

p,/Fe.

In

Co1.95P 1 - yAsy,

the Curie temperature

plotted

as a function

of y

presents a maximum of 110

K,

near y = 0.6

[29].

No

ferromagnetism

has been observed in the sys- tem

Mn2P 1- yAsy [29].

Fe2P

has a metallic electrical

resistivity

of about

4 x

10-’

Q.cm at room temperature

[5, 12]

and

Mn2P,

of 3 x 10-3 K2.cm

[17].

Up

to now, neither the mechanism

responsible

for the transition F -+ AF in the system

Fe2 -.,Mn.,P

with x =

0.03,

nor the reasons for the

sensitivity

of Curie

temperatures

and saturation

magnetizations

are known.

Several papers have dealt with the Mossbauer

study

of

phosphides [3, 7, 8, 10, 11, 14, 18, 19, 22, 23, 27]

but neither the system

Fe2p,-YAsy

nor the

compounds Cr2P, Mn2P, C02P

or

N’2P doped

with

a few percent of 57 Fe have been studied

by

this

method. This is the aim of this paper.

2.

Experimental

details. - 2.1 PREPARATION OF THE SAMPLES. - The

compound Fe2P

has been pre-

pared by

the method of Maronneau

[30]

as described

elsewhere

[23].

The other

binary phosphides

and the ternary

ones have been

synthetized by

direct combination of the

elements,

at

temperatures

near 1 100

K,

for

days,

under vacuum.

Furthermore,

some

samples

of

C02P

and

N’2p

have been obtained from K

&

K Laboratories Inc.

(Plainview,

N.

Y.) (Ref.

8904 and 22201

respectively).

Samples

with iron concentration less than 10 per- cent have been

prepared starting

from the main

component

and

adding 17 Fe

and P in stoichiometric

quantities,

and then heated at 1 150 K for a few

days.

All the

samples

have been checked

by X-ray

diffraction in order to

verify

that

only

one

crystallo- graphic phase

is present.

2.2 M6SSBAUER EQUIPMENT. - The M6ssbauer

spectrometer

is of the linear

velocity

variation type, with a

5’ Co

source diffused in copper. The

given

isomer shifts are relative to metallic iron. The measure- ments have been

performed

between 77 and 300

K, using

a variable temperature Air

Liquide

cryostat and between 300 and 670

K, using

a vacuum furnace

described elsewhere

[32].

The temperature is measured with a chromel-alumel

thermocouple

with an accuracy of + 0.1 K.

2. 3 ANALYSIS OF M6SSBAUER SPECTRA. - The M6ssbauer spectra are

analysed by

means of a least

squares fit program. The lines are Lorentzian. In the case of a

quadrupole doublet,

the

height

and width

of the lines are

equal.

In the

magnetic region,

the spectra are

analysed by

the

Karyagin’s

method

[36].

The resolution of the

adjustment

is

given by MISFIT,

as described

by Ruby [33].

3.

Experimental

results. - 3.1

Fe2P.

- The

M6ssbauer spectrum, at room temperature, is well known and is

represented

in

figure

1. It is an asymme- tric

doublet,

the

intensity

of the low

speed

line is three times that of the

high speed

line. It can be

analysed by

the presence of two

quadrupole

doublets of

equal

intensities

corresponding

to both

crystallographic

sites

[7, 8, 10, 14, 22, 23, 27].

FIG. 1. - Mossbauer spectrum of Fe2P at room temperature.

Inset : Three ways for coupling four lines of equal intensities.

In

reality,

since both sites are

equally populated,

this spectrum is

composed by

four lines of

equal

intensities and

widths,

and there exists three ways of

pairing

those lines as indicated in the inset of

figure

1.

The

previous analysis

gave

disjointed

doublets as

in

(b)

and furthermore

Wdppling et

al.

[14, 22]

deduce

that both

quadrupole

doublets have not the same

intensity,

because of different

Debye-Waller

factors

for both sites.

In agreement with

Wiippling et

al.

[14, 22]

and

Roger [27],

we

get

a

fitting

of our

spectrum

with an

intensity

ratio of 1.05 and with a MISFIT

[33]

amount-

ing

to 0.053 3 ± 0.009 3

%. However,

a better fit is obtained when four lines of

equal

width and

intensity

are

introduced,

then the MISFIT fall to : 0.023 8 ± 0.007 0

% .

Now,

the

problem

is to distribute the four lines into two doublets.

For that purpose, we are

making

use of the

possibi-

lities of

polarization

in M6ssbauer

spectroscopy.

It is well known

[34]

that in a

single crystal,

the intensities of

(4)

a

quadrupolar

doublet are function of the

angle 0

between the incident y beam and the

principal

axis

of the electric field

gradient (EFG)

tensor. We recall

in

figure

2a and b the relative intensities for two

particular

cases 0=0 and 0 = 900. It is to be noted that in case

(a),

the transition

1/2

-+

3/2

is the most

intense,

whilst the situation is reversed for case b.

FIG. 2. - Relative intensities of a quadrupole doublet for a

1/2 -+ 3/2 transition in a single crystal (a) for 0 = 0°, (b) for 0 = 90°.

Examples of relative intensities of two superimposed doublets as in Fe2P (c) for 0 = 00, (d) for 0 = 90°.

In our case, we have two doublets which may be

arranged

in different ways,

examples

are

given

in

figure

2c and d for 0 = 0 and 0 = 900. Our

sample

of

Fe2P

is a

powder, but,

in an external

magnetic field,

the c-axis of

Fe2P

orients itself

parallel

to this

field. The

powder

is thus mixed with a

glue

in an

external

magnetic

field of 1 700

Ole,

and dried in this field. The

powder

is

thereby preferentially

ordered.

Let us note that in the

magnetic

spectrum of this

sample

for

0=0,

the lines Om = 0 have an

intensity

close to zero.

The Mossbauer spectra of

Fe2p

with c-axis perpen- dicular and

parallel

to the y rays are

represented

in

figure

3a and b.

The differences between those spectra and

spectrum

of

figure

1 are indicated in

figure

3c to e.

From

figure 3c, showing

the difference between the spectra for 0 = 0 and for 0 =

900,

it appears that the intensities of both

high speed

lines vary

by

the

same manner, thus

they

cannot

belong

to the same

doublet and

consequently,

the attribution

of Wappling

et al.

[14, 22] corresponding

to

disjointed

doublets

as indicated in b of

figure 1,

has to be eliminated.

In order to

make

a choice between both

remaining

combinations a and c of

figure 1,

a solid solution

Fe2-,,,M.,P

has to be studied.

FIG. 3. - Mossbauer spectra of Fe2P at room temperature : (a)

c-axis parallel to y ; (b) c-axis perpendicular to y ; (c) Difference

between spectra (a) and (b) ; (d) Difference between spectra (a)

and figure 1 ; (e) Difference between spectra (b) and figure 1.

The

compound Fe1.sNio.sP

has the same

crystal

structure as

Fe2P [27]

with

only

a small deviation of the lattice parameters, it is not

magnetically

ordered

at room temperature and the iron atoms are

prefe- rentially

situated in site II

[19].

This solid solution is therefore well

adapted

to the

problem.

The Mossbauer spectrum of

Fel.5Nio.5p

is shown in

figure

4 at room temperature. The solid line is the result of a least squares fit with two doublets whose parameters are

given

in table I. The difference

between the isomer shifts is 0.22 ± 0.01

mm/s

and

MISFIT amounts to 0.026 ± 0.010

%.

Because of the

different

populations

of iron atoms on both

sites,

the attribution is

straightforward

and

corresponds

to included doublets

(Fig. 1;

case

a).

(5)

32

TABLE I

Mössbauer characteristics

of phosphides

and

arsenophosphides

Since

Fe2P

and

Fe1.sNio.sP

have the same

crystal-

line structure, the differences between isomer shifts for both

sites,

in both

compounds,

are

expected

to

be similar.

Only

case c of

figure

1 with

crossing

doublets

leads to an isomer shifts difference of 0.275

mm/s

and thus the

hyperfine

parameters for

Fe2P

are those

given

in table

I ;

the attribution of the doublets to iron sites

being immediate,

if the local environments of the metallic atoms are considered.

The evolution of the M6ssbauer spectra with tempe-

rature in the

magnetic

range has been

analysed

elsewhere

[23]

and the parameters found are summa- rized in table I. The Curie

temperature

of

Fe2P

determined

by

M6ssbauer and

magnetization

measure-

ments is 265 + 2 K.

Contrary

to the observations

of Wäppling et

al.

[22],

the variations in the isomer shifts are continuous

on

passing through

the Curie

point (Fig. 5).

This is

due to a different

analysis

of the

paramagnetic

spec- trum.

3 . 2

Fe2P1 1 - yAsy (0

y

0.5).

- The M6ssbauer

spectra for y

= 0.1 and

0.5,

at room

temperature,

are similar to the

magnetic

spectrum of

Fe2P

and

can be

analysed by

the

superposition

of two Zeeman

(6)

FIG. 4. - Mossbauer spectrum of Fe1.sNio.sP at room tempera-

ture. The solid line is the result of a least squares fit. The positions

of the components of both doublets are indicated by vertical lines.

FIG. 5. - Evolution of isomer shifts in Fe2P with temperature : (9) this work, (0) results from ref. [14].

patterns characterized

by

the

magnetic

internal fields

reported

in table I.

From the evolution of the spectra, Curie tempera-

tures

amounting

to 320 ± 5 K for

Fe2Po.9Aso.1

and

460 ± 5 K for

Fe2pO.5Aso.5

are deduced in

good

agreement with other authors

[20, 27].

The

magnetic

characteristics of this series are collected in table II and will be discussed later.

3. 3

Cr2P1_yAsy

DOPED WITH 1

% OF 5 7 Fe2P

(0

y

0.5).

- These

compounds

have the ortho-

rhombic structure of

C02P [37].

M6ssbauer spectra at room

temperature

are qua-

drupolar

doublets more or less well resolved and the

hyperfine

parameters are

given

in table

I,

for various temperatures. It results that iron atoms are located

at site I. At 77

K,

those

compounds

are not

magneti- cally

ordered.

The evolutions of isomer shift and

quadrupolar splitting

at room temperature

with y are reported

in

figure

6. An increase, with y, in the isomer

shift, accompanied by

a decrease in the

quadrupole split- ting

is observed. This decrease may be

explained by

the

expansion

of the unit cell with arsenic substitution.

The

explanation

of the variation of the isomer shift is not so

simple.

FIG. 6. - Evolution of isomer shift (e) and quadrupole splitting (x)

in Cri.98Feo.02Pl -,As, withy.

The unit cell of

Cr2Po.sAso.s

is not much greater , than that of

Cr2P,

since the volume ratio is

only

1.020 ± 0.005.

However,

the atomic radii of P and As

are

respectively

1.28 and 1.39

A.

The iron atoms are

therefore more

compressed

when

they

are situated

in

Cr2Po.sAso.s

than when

they

are in

Cr2P.

Conse-

quently,

the electrons are more delocalized in

Cr2Po. sAso. s

and the isomer shift at the iron sites increases

[35].

The behaviour of FeCrP is similar to that of

Cr2P (1 % 5’ Fe)

and its

hyperfine

parameters are

reported

in table I.

3.4

Mn2P1_yAsy

DOPED WITH 1

% OF s7Fe2P

(0

y

0.35).

- The

crystalline

structure of this

series is that of

Fe2P [29].

At room temperature,

quadrupolar

doublets more

or less well resolved are also observed in this case, the

hyperfine

parameters will be found in table I.

At 77

K,

all those

compounds

are

magnetically ordered,

some

examples

are

given

in

figure

7a and b.

Those spectra are difficult to

fit; nevertheless,

the Neel temperature has been deduced from the evolu- tion of the width of the

absorption peak

with tempe-

rature

(Fig. 8).

Within the

experimental

errors, the

Neel temperatures are all

equal

to

110 ±

5

K,

in agreement with the neutron diffraction data

[9].

3.5 FeMnP. - In the orthorhombic structure of

FeMnP,

iron atoms are situated

only

on tetrahedral sites

[19].

At room temperature, the M6ssbauer spectrum is

an unresolved

quadrupolar

doublet whose charac- teristics are

given

in table I.

From the variation of the width at half

height

of the spectrum

(Fig. 9),

a Neel temperature of 252 ± 1 K is

deduced,

in marked

disagreement

with

the

susceptibility

measurements which

give

320 K

[17].

(7)

34

FIG. 7. - Mossbauer spectra at 77 K of (a) Mn1.9SFeo.o2P, (b) Mni.9gFeo.o2Po.8Aso.2, (c) FeMnP.

FIG. 8. - Evolution of the width at half-height of Mossbauer spectra for the compounds Mn1.9sFeo.o2P -y,Asy with (a) y = 0 (- -),

(b) y = 0.1 (-), (c) y = 0.2 ( ... ).

FIG. 9. - Evolution of the width at half-height of Mossbauer spectra of FeMnP.

The spectrum at 77 K is

represented

in

figure

7c

and is characterized

by

an internal

magnetic

field of

56 ± 2 kUe. These M6ssbauer results are in very

good

agreement with the

partial

results of Suzuki

et al.

[18].

The

application

of the

Karyagin’s

method

[36]

gives

two solutions for the

hyperfine

parameters defined as

usually :

Suzuki et al.

[18]

from the internal

magnetic

field

measured

by

Mossbauer spectroscopy deduce a

magnetic

moment

amounting

to at most 0.5

,uB jFe

atom and build up a noncollinear

magnetic configura-

tion which is not in

disagreement

with our new

M6ssbauer results.

3.6

Co2P

DOPED WITH

I %

oF

57Fe2P.-Several

samples

of

Co2P doped

with 1

% of "Fe2P

have been

studied. The conditions of

preparation

are

reported

in table III.

Sample (b)

has been

doped

from

C02P

from

K & K Laboratories.

X-rays analysis

indicates that

only

one

crystallographic phase

is present. At room

temperature, Co2P

is attracted

by

a magnet. The Mossbauer

spectrum

of

sample (b)

is shown in

figure

10b.

Heatings

followed

by

slow

coolings

do

not alter the

spectrum

due to a

magnetically

ordered

compound, probably ferromagnetic.

The maximum internal

magnetic

field

compatible

with the spectrum is 72 + 5 kOe and the mean isomer shift amounts to 1.05 + 0.02

mm/s

as for an

Fe2 +

ion. This

sample

has been studied up to 668

K,

where it is still F. At 573

K,

the maximum internal field is still

equal

to 55 + 5 kOr,. Such a behaviour is due neither to iron diffused in

cobalt,

since in this

(8)

FIG. 10. - Mossbauer spectra of different samples of Co2P doped

with 57Pe (see table III) at room temperature. Bars in a and c represent lines characteristic of 17 Fe in Co.

sample,

characteristic lines of iron in cobalt do not appear as in

samples (a)

and

(c) (Fig. I Oa, c)

nor to the

high

temperature

phase

observed at 1 100 K

[38],

because

X-rays

do not reveal this

phase

and because

heatings

at 1 000 K do not

modify

the spectra.

Roger et

al.

[27, 29]

observe that

C02P

is not F

at 77

K,

but

they

add 5

%

of

phosphorus

in order to

remove free cobalt present in their

compound.

5

%

of

phosphorus

have been added in

sample (b),

which thus becomes

sample (d).

It is characterized at room temperature

by

a

paramagnetic

spectrum

as shown in

figure

10d with isomer shifts and

quadru- pole splittings given

in table I. One of the observed

quadrupole couplings :

0.89

mm/s

may be attributed to site II

by comparison

with the other

phosphides

and

arsenides,

but the other one : 2.18

mm/s

similar

to an Fe" ion

quadrupole coupling

is very

surpris- ing.

It is known

[1]

that

Co2P

is often understoichio- metric in

cobalt,

site II not

being fully occupied.

This creates in the lattice a

large

number of vacancies

in which iron would have a

tendency

to diffuse.

If the iron atom is surrounded

by

sites II

occupied by

Co atoms, it is characterized

by

the normal

quadru- pole coupling :

0.89

mm/s.

On the contrary, if it is surrounded

by

empty

pyramidal sites,

it

might

be

characterized

by

a much greater

quadrupole coupling.

The widths of the lines of the broadest doublet

(0.6 mm/s)

may be related to the distribution of the vacancies.

In

conclusion, Co2P

is

probably F,

but the addition

of a few percent of

phosphorus abruptly

decreases its Curie

temperature

from more than 670 K to less than

77 K. A more accurate

study

of the

magnetic properties

of

C02P

is necessary.

3.7

Co2Po.sAso.s

DOPED WITH

2 %

OF

s7Fe2P’-

This

compound

has the same structure as

Fe2P [29].

The

paramagnetic

spectrum is

composed

of three

doublets whose parameters are

reported

in table I.

The smallest two doublets

(0.575

and 0.821

mm/s)

may be ascribed to site I and site II and the

largest

one should

correspond

to a site II surrounded

by

vacancies as described for

Co2P.

This

sample

is

magnetically

ordered at low tem-

perature and a Curie temperature of 116 ± 2 K is deduced from the evolution of the M6ssbauer spectra, in agreement with the measurements of 109 K

by Krumbiigel-Nylund et

al.

[29].

At 77

K,

a maximum

internal

magnetic

field

amounting

to 175 ± 5 k0e

is

estimated,

which is greater than that observed in

C02P

but similar to that

reported

for

Co2As [32].

3.8 FeCoP. - At room temperature, this com-

pound presents

a spectrum characterized

by

the

superposition

of two Zeeman patterns with

hyper-

fine fields :

HI

= 74 k0e and

Hn

= 146 ka in agree- ment with the observations of

Roger et

al.

[11]

but

in

disagreement

with those of

Wappling et

al.

[14].

The

magnetic

structure

disappears

at

385 ±

5 K in

disagreement

with the determination of

Roger [27] :

440 K. The

paramagnetic

spectrum shows that the iron atoms are present on both sites

with, however,

a

preference

for site II. The parameters at 395 K are

given

in table I.

3.9

Ni2P

DOPED WITH 1

% oF 57Fe2P.

- The Mbss-

bauer spectra at 77 and 292 K are similar and the

compound

is not

magnetically

ordered. See table I

for parameters.

3.10 FeNiP. - As for

Ni2P, only paramagnetic

spectra have been observed. Their parameters are

given

in table I.

.

4.

Synthesis

of the results. - It is well known that

the

internal

magnetic

field is the sum of different terms

[40, 41] :

(1)

The Fermi contact term

(Hr ,)

due to and propor- tional to the

polarization

of the s electrons

by

the d

electrons.

(2)

The orbital term

(H,) arising

from the inter- action between the nucleus and the orbital moment of 3d electrons. In the

compounds

studied in this

paper, one may assume that the orbital moment is

quenched.

(3)

The

dipolar

term

(Hd) originating

in the inter-

action between the nucleus and the moments of the electronic

spins.

In first

approximation,

this term is

equal

to

Hd

= ,uB q,

where PB

is the Bohr magneton,

and q

the

principal

component of the electric field

gradient.

In

Fe2P, -,Asy compounds,

this term

amounts to at maximum 10 kOe.

(4)

The contribution of transferred and super- transferred fields

(H,)

which are

generally

small.

So,

in

Fe2Pl -YAsy compounds,

the internal field may be written :

(9)

36

TABLE II

Magnetic

characteristics

of

the series

Fe2P 1 - yAsy (0

y

0.5)

It appears from table

II,

that the Curie

temperature

in the

Fe2p, -YAsy

series increases with y, but that the

mean

magnetic

moment at iron atoms saturates at 1.5 PBI

whilst,

at sites I the internal

magnetic

field

increases in a continuous way. On the other

hand,

at sites

II,

it increases until the mean

magnetic

moment

saturates, and then

decreases.

That indicates that both types of

iron

atoms behave

differently

and this

is an

important

fact to take into account in order to

understand the

magnetic properties

of the series

M2P l_yAsy.

The substitution of arsenic for

phos- phorus

has the same effect on the Curie tempera-

ture than the

application

of a pressure on

Fe2P [21].

This confirms the fact that

Fe2P

is an itinerant

ferromagnet [25].

In

figure 11,

the internal

magnetic

fields

extrapolated

to 0 K have been

plotted

as a function of the number of electrons per atom

(or

the

composition),

for the

series

Fe2 -xMxP.

At sites

I,

the internal fields at iron atoms are

nearly

constant for the

hexagonal

structure as well as for the orthorhombic one. At sites

II,

the variations are more

important.

Further-

more, at sites

I,

the isomer shifts vary

only slightly

within the series

Fe - 2 ,,M. P.

The electronic structures of the iron atoms in sites I are therefore

nearly

the

same in the

Fe2P

and in the

C02P

structures.

For the series

Cr . 9 8 Feo. 0 2p 1 - yASy,

accurate measu-

rements of the

quadrupole couplings

at different tem-

FIG. 11. - Internal magnetic fields extrapolated to 0 K as a func-

tion of the composition (electrons number/atom) for both crystallo- graphic structures of the series M2-xFexP. (o) hexagonal structure, (0) orthorhombic structure, (A) internal magnetic fields mean values, - sites I, - - - - sites II. Note : Fel.8CO0.2P and FeNiP

from ref. [14].

peratures have been

performed.

Variations amount-

ing

to 5 x

10-4/K

have been

observed,

in agreement with other measurements on metallic

compounds [39].

Experimental

and

theoretical

studies on these

compounds

are in progress in the

laboratory.

TABLE III

Preparation

conditions

of

the various

samples of C02P

(10)

References [1] RUNDQVIST, S., JELLINEK, F., Acta Chem. Scand. 13 (1959) 425.

[2] RUNDQVIST, S., Acta Chem. Scand. 14 (1960) 1961.

[3] FRUCHART, R., ROGER, A., SÉNATEUR, J. P., J. Appl. Phys. 40 (1969) 1250.

[4] LE CHATELIER, H., WOLOGDINE, S., C. R. Hebd. Séan. Acad. Sci.

149 (1909) 709.

[5] CHIBA, S., J. Phys. Soc. Japan 15 (1960) 581.

[6] MEYER, A. J. P., CADEVILLE, M. C., J. Phys. Soc. Japan 17 (1962) Sup. B-I, 223.

[7] GÉRARD, A., Bull. Soc. Belge Phys. 5 (1966) 43.

[8] BAILEY, R. E., DUNCAN, J. F., Inorg. Chem. 6 (1967) 1444.

[9] YESSIK, M., Phil. Mag. 17 (1968) 623.

[10] SATO, K., ADACHI, K., ANDO, E., J. Phys. Soc. Japan 26 (1969)

855.

[11] ROGER, A., SÉNATEUR, J. P., FRUCHART, R., Ann. Chim. 4

(1969) 79.

[12] BELLAVANCE, D., MIKKELSEN, J., WOLD, A., J. Solid State Chem. 2 (1970) 285.

[13] KOSTER, E., TURRELL, B. G., J. Appl. Phys. 42 (1971) 1314.

[14] WÄPPLING, R., HÄGGSTRÖM, L., RUNDQVIST, S., KARLSSON, E., J. Solid State Chem. 3 (1971) 276.

[15] NYLUND, A., ROGER, A., SÉNATEUR, J. P., FRUCHART, R., Monatsh. Chem. 102 (1971) 1631.

[16] KOSTER, E., TURRELL, B. G., Can. J. Phys. 51 (1973) 830.

[17] NAGASE, S., WATANABE, H., SHINOHARA, T., J. Phys. Soc.

Japan 34 (1973) 908.

[18] SUZUKI, T., YAMAGUCHI, Y., YAMAMOTO, H., WATANABE, H., J. Phys. Soc. Japan 34 (1973) 911.

[19] MAEDA, Y., TAKASHIMA, Y., J. Inorg. Nucl. Chem. 35 (1973),

1963.

[20] CATALANO, A., ARNOTT, R. J., WOLD, A., J. Solid State Chem.

7 (1973) 262.

[21] GOODENOUGH, J. B., KAFALAS, J. A., DWIGHT, K., MENYUK, N., CATALANO, A., AIP Conf. Proc. 10 (1973) 1355.

[22] WÄPPLING, R., HÄGGSTRÖM, L., ERICSSON, T., DEVANARAYA- NAN, S., KARLSSON, E., CARLSSON, B., RUNDQVIST, S.,

J. Physique Collog. 35 (1974) C 6-597.

[23] WAUTELET, M., GÉRARD, A., GRANDJEAN, F., DE STROOPER, K., ROBBRECHT, G. (1977) submited to Phys. Stat. Sol.

[24] ROY-MONTREUIL, Mme, DEYRIS, B., MICHEL, A., ROUAULT, A., L’HÉRITIER, P., NYLUND, A., SÉNATEUR, J. P., FRU- CHART, R., Mater. Res. Bull. 7 (1972) 813.

[25] GOODENOUGH, J. B., J. Solid State Chem. 7 (1973) 428.

[26] DRAKE, J., SCHLESSINGER, M., Phys. Rev. B 8 (1973) 5221.

[27] ROGER, A., Doctor Thesis, Orsay, Univ. Paris Sud (1970).

[28] LUNDGREN, L., BECKMAN, O., TARMOHAMMED, G., RUNDQVIST, S., IVth Int. Conf. on Solid Compounds of Transition Ele- ments, Geneva, Abstracts (1973) p. 68.

[29] KRUMBÜGEL-NYLUND, A., BOURSIER, D., ROUAULT, A., SÉNA- TEUR, J. P., FRUCHART, R., Mater. Res. Bull. 9 (1974) 21.

[30] MARONNEAU, G., C. R. Hebd. Séan. Acad. Sci. 130 (1900) 657.

[31] WAUTELET, M., GÉRARD, A., GRANDJEAN, F., to be published.

[32] GRANDJEAN, F., Doctor Thesis, Univ. Liège (1973).

[33] RUBY, S. L., Mössbauer Effect Methodology 8 (1973) 263.

[34] GONSER, U., Hyperfine Interactions, Ed. by Freeman and Frankel (Academic Press, New York, London) 1967.

[35] WALKER, L. R., WERTHEIM, G. K., JACCARINO, V., Phys. Rev.

Lett. 6 (1961) 98.

[36] KARYAGIN, S. V., Sov. Phys. Solid State 8 (1966) 391.

[37] WAUTELET, M., Doctor Thesis, Univ. Liège (1975).

[38] VAN WAZER, J. R., Phosphorus and its compounds, vol. 1, Wiley Interscience, New York 1958.

[39] HEUBES, P., HEMPEL, G., INGWERSEN, H., KEITEL, R., KLINGER, W., LOEFFLER, W., WITTHUHN, W., Proc. Intern. Conf.

Hyperfine Interactions studied in nuclear reactions and

decay, Contr. Papers 1 (1974) 208.

[40] MARSHALL, W., JOHNSON, C. E., J. Phys. Rad. 23 (1962) 733.

[41] WATSON, R. E., FREEMAN, A. J., Hyperfine Interaction, ed.

Freeman and Frankel (London : Academic Press) 1967, p. 53.

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