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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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48 Chapter 3<br />

Susceptibility (emu/G mol)<br />

4.0 10 -2<br />

3.5 10 -2<br />

3.0 10 -2<br />

2.5 10 -2<br />

2.0 10 -2<br />

1.5 10 -2<br />

1.0 10 -2<br />

5.0 10 -3<br />

0.0 10 0<br />

where N<br />

2<br />

AμB 1 emu K<br />

≈<br />

. Since the spin state is not necessarily known, the<br />

3kB<br />

8 Gauss mol<br />

effective moment p is often reported where p 2 = g 2 J(J + 1). The Curie<br />

susceptibility diverges as the temperature approaches zero; however, in real<br />

systems the spins will Òfreeze-outÓ below some temperature making, for<br />

example, an antiferromagnet, ferromagnet, or spin glass.<br />

Magnetization (μ B /Fe)<br />

1.5<br />

1.0<br />

0.5<br />

0.0<br />

-0.5<br />

-1.0<br />

-1.5<br />

-80 -60 -40 -20 0 20 40 60 80<br />

Magnetic Field (kOe)<br />

0 50 100 150 200 250 300 350 400<br />

Temperature (K)<br />

Figure 3-4 Paramagnetic susceptibility and hysteresis loop of a<br />

paramagnetic Fe containing organometallic compound [78].<br />

Insulators with magnetic atoms far apart (do not interact) are good<br />

examples of Curie paramagnets. Figure 3-4 shows the magnetic properties of<br />

an organometallic compound [SC(CH3 ) 2C(CH3 )NCH2CH2NH2 ] -<br />

2 FeCl with well<br />

isolated Fe +3 ions [78]. The magnetization is slightly nonlinear at 5 K, as<br />

predicted by the Brillouin function. The linear susceptibility can be fit to<br />

χ = χ 0 + C/T where χ 0 is the diamagnetic correction (section 3.2.2.1.1). If the

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