Abstract
By an extension of the Heitler-London equivalent field methods, a treatment is given of the temperature-dependence of the magnetic properties of an antiferromagnetic substance containing vacancies. For the body-centred cubic lattice with nearest neighbour interactions the results may be conveniently summarized in terms of the magnetic Curie temperature,
θ
; the critical temperature,
T
c
, below which a superstructure of the vacancies begins to form; and a parameter
x
specifying the number of vacancies. For
x
= 0 the substance is a normal antiferromagnet. For
x
> 0 and such that
θ
>
T
c
the susceptibility-temperature curve is similar to that of a normal antiferromagnet (
x
= 0) for the range
T
≳
T
c
but, as
T
→
T
0
the susceptibility increases rapidly with an eventual transition to a ferrimagnetic state at
T
=
T
c
. For
x
> 0 and such that
T
c
>
θ
there is a discontinuity in slope of the susceptibility-temperature curve at
T
=
T
c͘͘͘͘͘͘͘͘͘
followed by a rapid rise in susceptibility with an eventual transition to a ferrimagnetic state at
T
=
θ
. For other lattices, or other than nearest neighbour interactions only, the possible kinds of behaviour are more complicated and do not lend themselves to a brief summary. The theoretical predictions are discussed in relation to the experimental results for non-stoichiometric compounds such as the iron and chromium sulphides, selenides and tellurides.
Cited by
3 articles.
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