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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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94 Chapter 4<br />

measurements (Figure 4-6 and Figure 4-7), where there is no error in relative<br />

temperature. Both La 0.67 Ca 0.33 MnO 3 and La 0.67 Sr 0.33 MnO 3 have T MR ≈ T C<br />

within a few Kelvin. For La 0.67 Ca 0.33 MnO 3 T MI is approximately equal to T C ≈<br />

T MR . La 0.67 Sr 0.33 MnO 3 however shows a much more gradual transition to a<br />

hopping conductivity-like transport with T MI (approximately 455K) well above<br />

T C = 360K.<br />

At T C a maximum in dρ(H=0)/dT is expected for a metallic ferromagnet<br />

[125]. This is observed for both compounds studied within experimental<br />

uncertainty. The added resistance at a ferromagnetic Curie temperature is<br />

due to electron scattering off thermally disordered spins and, particularly in<br />

the case of the manganites, polaron formation. Since a magnetic field can<br />

easily suppress spin fluctuations in the critical region, the resistance<br />

associated with magnetic disorder will be reduced in a magnetic field. In a<br />

good metal such as Fe or SrRuO 3 [126] this normally is a small effect of about a<br />

few percent. It has been shown theoretically that this effect is much larger for<br />

a semimetal (or semiconductor) at T C , particularly within the double<br />

exchange model [8, 125, 127, 128]; however, it has been recently been pointed<br />

out that double exchange alone can not account for the large<br />

magnetoresistance [10, 11]. Nevertheless, such an explanation has been used<br />

to explain the magneto-transport properties of semiconducting magnetic<br />

chalcogenides [129] such as EuO [130], Gd 2 S 3 [131], and various spinels [129, 132-<br />

135] where the resistance may drop by several orders of magnitude at T C .<br />

4. 2. 4 Hall effect<br />

The Hall effect data at 5 K (Figure 4-11) were analyzed according to the<br />

equation R = R 0 + H·R H + |H|·R MR , where R H is the Hall resistance and R MR is<br />

the magnetoresistance. The contribution due to the anomalous Hall effect<br />

was not detected at this temperature. From the simple single band interpreta-

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