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VOLUME 35 (1982) | ISSUE 10 |
PAGE 414
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Thermodynamics of the Kondo problem
Mel'nikov V. I.
A system of nonlinear integral equations which was formulated previously for the Kondo problem is solved numerically. The temperature dependence of the heat capacity and the magnetic susceptibility is calculated for spin s = 1/2, 5 = 1, and s = 3/2 in the limit of a weak magnetic field. For s = 1/2 a comparison is made with the experiments by Felsh (Ce in LaB6) and the calculations by Wilson et al.
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