PATH INTEGRAL THEORY OF MAGNETIC ALLOYS
Résumé
Local moment formation and low temperature anomalies are studied by a path integral approach to Anderson's model. Each path represents a particular history for the fluctuating potential on the magnetic atom. A path's contribution to the partition function is calculated explicitly using the asymptotically exact method of Nozières and De Dominicis. A dominant set of paths is identified, and their contribution is shown to correspond exactly to an expression recently derived for the s-d exchange model by Anderson and Yuval. Approximate evaluation of this restricted path integral yields the characteristic Kondo temperature, and qualitatively correct predictions for various alloy properties.
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