The resonance decay function method in the determination of the pre-factor of the Néel relaxation time of single-domain nanoparticles
In its simple form, the relaxation time of the Néel relaxation process of the magnetic moment of single-domain particles is given by τ N =τ 0 N exp( σ), σ being the ratio of anisotropy energy to thermal energy. The pre-factor, τ 0 N , is normally given a value of 10 −9 s, but values ranging from 10...
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Veröffentlicht in: | Journal of magnetism and magnetic materials 2011-05, Vol.323 (10), p.1242-1245 |
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Hauptverfasser: | , , |
Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | In its simple form, the relaxation time of the Néel relaxation process of the magnetic moment of single-domain particles is given by
τ
N
=τ
0
N
exp(
σ),
σ being the ratio of anisotropy energy to thermal energy. The pre-factor,
τ
0
N
, is normally given a value of 10
−9
s, but values ranging from 10
−8 to 10
−12
s have been reported in literature. Here, by means of the field and frequency dependence of the complex magnetic susceptibility,
χ(
ω,
H)
=χ′(
ω,
H)
−iχ″(
ω,
H), of a magnetic fluid sample, in the MHz–GHz range, in conjunction with the determination of the sample decay function,
b(
t), the pre-factor
τ
0
N
is determined.
b(
t) is readily obtained through the inverse Fourier transformation relationship, which exists between
b(
t) and
χ″(
ω).
► Experimental technique centred on the measurement of the complex magnetic susceptibility,
χ(
ω,
H)
=χ′(
ω,
H)
−iχ″(
ω,
H). ► Precessional decay time of the Landau–Lifshitz equations is evaluated. ►Néel pre-factor,
τ
0
N
, determined for single-domain magnetite particles of mean diameter 10
nm. ► After-effect function,
b(
t), obtained through the relationship, which exists between
b(
t) and
χ″(
ω). |
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ISSN: | 0304-8853 |
DOI: | 10.1016/j.jmmm.2010.11.014 |