Physics – Condensed Matter
Scientific paper
1995-06-22
Phys. Rev. Lett. 75 (1995) 4492
Physics
Condensed Matter
4 pages in revtex two-column
Scientific paper
10.1103/PhysRevLett.75.4492
We explicitly evaluate the infinite series of integrals that appears in the "Anderson-Yuval" reformulation of the anisotropic Kondo problem in terms of a one-dimensional Coulomb gas. We do this by developing a general approach relating the anisotropic Kondo problem of arbitrary spin with the boundary sine-Gordon model, which describes impurity tunneling in a Luttinger liquid and in the fractional quantum Hall effect. The Kondo solution then follows from the exact perturbative solution of the latter model in terms of Jack polynomials.
Fendley Paul
Saleur Herbert
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