Finite temperature mott transition in the hubbard model in infinite dimensions2

We study the second order finite temperature Mott transition point in the fully frustrated Hubbard model at half filling, within dynamical mean field theory. Using quantum Monte Carlo simulations and analytical arguments, we show the existence of a finite temperature second order critical point by e...

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Autor principal: Rozenberg, M.J
Otros Autores: Chitra, R., Kotliar, G.
Formato: Capítulo de libro
Lenguaje:Inglés
Publicado: 1999
Acceso en línea:Registro en Scopus
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100 1 |a Rozenberg, M.J. 
245 1 0 |a Finite temperature mott transition in the hubbard model in infinite dimensions2 
260 |c 1999 
506 |2 openaire  |e Política editorial 
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504 |a Brinkman, W.F., Rice, T.M., (1970) Phys. Rev. B, 2, p. 4302 
504 |a Zhang, X.Y., Rozenberg, M.J., Kotliar, G., (1993) Phys. Rev. Lett., 70, p. 1666 
504 |a Georges, A., Krauth, W., (1993) Phys. Rev. B, 48, p. 7167 
504 |a Rozenberg, M.J., Kotliar, G., Zhang, X.Y., (1994) Phys. Rev. B, 49 (10), p. 181 
504 |a Rozenberg, M.J., Kotliar, G., Kajueter, H., Thomas, G.A., Rapkine, D.H., Honig, J.M., Metcalf, P., (1995) Phys. Rev. Lett., 75, p. 105 
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504 |a Schlipf, J., Jarrell, M., Van Dongen, P.G.J., Blumer, N., Kehrein, S., Pruschke, T.H., Vollhardt, D., cond-mat/9902267; Nozières, P., (1998) Eur. Phys. J. B, 6, p. 447 
504 |a Metzner, W., Vollhardt, D., (1989) Phys. Rev. Lett., 62, p. 324 
504 |a Georges, A., Kotliar, G., (1992) Phys. Rev. B, 45, p. 6479 
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504 |a Rozenberg, M.J., Zhang, X.Y., Kotliar, G., (1992) Phys. Rev. Lett., 69, p. 1236 
504 |a Georges, A., Krauth, W., (1992) Phys. Rev. Lett., 69, p. 1240 
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504 |a Kotliar, G., cond-mat/9903188; Moeller, G., (1994) Ph.D. Thesis, , Rutgers University 
504 |a Jarrell, M., Gubernatis, J.E., (1996) Phys. Rep., 269, p. 133 
504 |a Mattheiss, L.F., (1994) J. Phys. Condens. Matter, 6, p. 6477 
504 |a Rozenberg, M.J., Kotliar, G., Kajueter, H., (1996) Phys. Rev. B, 54, p. 8452 
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520 3 |a We study the second order finite temperature Mott transition point in the fully frustrated Hubbard model at half filling, within dynamical mean field theory. Using quantum Monte Carlo simulations and analytical arguments, we show the existence of a finite temperature second order critical point by explicitly demonstrating the existence of a divergent susceptibility as well as by finding coexistence in the low temperature phase. We determine the precise location of the finite temperature Mott critical point in the (U, T) plane. Our study verifies and quantifies a scenario for the Mott transition proposed in earlier studies of this problem. © 1999 The American Physical Society.  |l eng 
593 |a Departamento de Física, FCEN, Universidad de Buenos Aires, Ciudad Universitaria Pabellón I, Buenos Aires, 1428, Argentina 
593 |a Serin Physics Laboratory, Rutgers University, Piscataway, NJ, 08854, United States 
700 1 |a Chitra, R. 
700 1 |a Kotliar, G. 
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