%0 Journal Article %1 arxiv-0911.2858 %A Rajeev, S. G. %D 2009 %K imported %T A Lie-Algebraic Approach To the Kondo Problem %X The Kondo problem is studied using the unitary Lie algebra of spin-singlet fermion bilinears. In the limit when the number of values of the spin $N$ goes to infinity the theory approaches a classical limit, which still requires a renormalization. We determine the ground state of this renormalized theory. Then we construct a quantum theory around this classical limit, which amounts to recovering the case of finite $N$.

@article{arxiv-0911.2858, abstract = {The Kondo problem is studied using the unitary Lie algebra of spin-singlet fermion bilinears. In the limit when the number of values of the spin $N$ goes to infinity the theory approaches a classical limit, which still requires a renormalization. We determine the ground state of this renormalized theory. Then we construct a quantum theory around this classical limit, which amounts to recovering the case of finite $N$.}, added-at = {2011-03-12T05:59:39.000+0100}, author = {Rajeev, S. G.}, biburl = {https://www.bibsonomy.org/bibtex/23dd95022acc2fd86296c9b4ee2671f98/corneliu}, comments = {3 figures}, eprint = {0911.2858}, file = {arxiv-0911.2858-eprint.pdf:arxiv-0911.2858-eprint.pdf:PDF}, interhash = {51a7019ca63852db41fe89c36561031c}, intrahash = {3dd95022acc2fd86296c9b4ee2671f98}, keywords = {imported}, month = nov, oai2identifier = {0911.2858}, timestamp = {2011-03-12T05:59:46.000+0100}, title = {A Lie-Algebraic Approach To the Kondo Problem}, year = 2009 }