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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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38 Chapter 3<br />

Complex materials often have resistivities that are inadequately described<br />

by the simple models given above. For example the cuprate superconductors<br />

and SrRuO 3 show a linear resistivity well above the Ioffe Regel limit [73]. A<br />

more extreme example is Ba 6 Co 25 S 27 which not only has a resistivity<br />

minimum but a less than linear resistivity above the minimum [42]. As<br />

more materials with complex electronic structures are examined, such non-<br />

standard behavior will certainly become more common.<br />

3. 1. 3. 4 Phase transitions<br />

Any precise measurement as a function of temperature can usually detect<br />

or be influenced by a phase transition. Conductivity data in particular can be<br />

quite precise but can also be greatly influenced by subtle electronic, magnetic<br />

or structural changes. Thus one should be cautious when fitting data to very<br />

similar functional forms. Electronic transitions such as metal-insulator<br />

transitions and charge ordering (charge density wave formation) obviously<br />

change the conductivity at the ordering temperature. Magnetic transitions<br />

are also easily observed in the conductivity since local moments act as<br />

scattering centers, or may even help localize/delocalize carriers.<br />

Ferromagnetic metals for instance always show a decrease in resistivity as the<br />

temperature goes below the Curie temperature [73]. Structural phase<br />

transitions usually change the symmetry and volume, which affects the<br />

conduction paths and density of the charge carriers. This will subtlety change<br />

the conductivity at the transition temperature even if the conduction<br />

mechanism remains the same, as shown in section 4.2.5.<br />

Careful measurements can help determine the nature of such phase<br />

transitions. If the phase transition is reversible and not hysteretic, i.e. the data<br />

are the same upon warming and cooling, then the phase transition is<br />

probably a single second order process. If the data is hysteretic then a first<br />

order process is involved. For example, the ferromagnetic and accompanying<br />

metal insulator transition in the manganites appears to be of second order.

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