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MAGNETISM ELECTRON TRANSPORT MAGNETORESISTIVE LANTHANUM CALCIUM MANGANITE

MAGNETISM ELECTRON TRANSPORT MAGNETORESISTIVE LANTHANUM CALCIUM MANGANITE

MAGNETISM ELECTRON TRANSPORT MAGNETORESISTIVE LANTHANUM CALCIUM MANGANITE

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Electronic and Magnetic Measurements 51<br />

Above the Curie temperature the molecular field model gives the Curie-<br />

Weiss law for the zero-field susceptibility χ mol<br />

2 2<br />

NAμ<br />

B gJJ ( + 1)<br />

=<br />

3k<br />

T − Θ , where ΘP is<br />

B P<br />

the paramagnetic Curie temperature. In the Curie-Weiss molecular field<br />

model Θ P = T C . Experimentally, for reasons discussed below, the experimental<br />

value of Θ P is usually a slightly larger than the true critical temperature T C .<br />

In a field, this susceptibility is slightly less than linear (χ 3 < 0), like it is for<br />

paramagnetic moments, due to saturation. The calculated inverse<br />

susceptibility, 1/χ = H/M, is shown in Figure 3-6 for SrRuO 3 . The 1/χ = 0<br />

intercept of the extrapolation of 1/χ vs. T is the paramagnetic Curie<br />

temperature Θ P .<br />

Below T C the mean field magnetization decreases exponentially slowly as<br />

the temperature is raised from T = 0 K, as shown in Figure 3-7. The zero field<br />

magnetization decreases to zero at the ferromagnetic Curie temperature T C .<br />

Also at low temperatures, the mean field magnetic susceptibility is very<br />

small, i.e. the application of a magnetic field increases the calculated<br />

magnetization only slightly (Figure 3-7).

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