Infinite-range quantum random Heisenberg magnet

We study with exact diagonalization techniques the Heisenberg model for a system of SU(2) spins with S=1/2 and random infinite-range exchange interactions. We calculate the critical temperature Tg for the spin-glass to paramagnetic transition. We obtain Tg≈0.13, in good agreement with previous quant...

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Autor principal: Arrachea, Liliana del Carmen
Otros Autores: Rozenberg, M.J
Formato: Capítulo de libro
Lenguaje:Inglés
Publicado: American Physical Society 2002
Acceso en línea:Registro en Scopus
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100 1 |a Arrachea, Liliana del Carmen 
245 1 0 |a Infinite-range quantum random Heisenberg magnet 
260 |b American Physical Society  |c 2002 
270 1 0 |m Arrachea, L.; Departamento de Fisica, FCEyN Universidad de Buenos Aires, Pabellon I, Ciudad Universitaria, (1428) Buenos Aires, Argentina 
504 |a Fischer, K.H., Hertz, J.A., (1991) Spin Glasses, , Cambridge University Press, Cambridge, England 
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504 |a Arrachea, L., Rozenberg, M.J., (2001) Phys. Rev. Lett., 86, p. 5172 
504 |a Rozenberg, M.J., Arrachea, L., Physica B, , to be published 
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504 |a Grempel, D.R., Rozenberg, M.J., (1998) Phys. Rev. Lett., 80, p. 389 
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504 |a Georges, A., Parcollet, O., Sachdev, S., (2000) Phys. Rev. Lett., 85, p. 840 
504 |a Georges, A., Parcollet, O., Sachdev, S., (2001) Phys. Rev. B, 63, p. 134406 
504 |a Gagliano, E.R., Dagotto, E., Moreo, A., Alcaraz, F.C., (1986) Phys. Rev. B, 34, p. 1677 
504 |a Arrachea, L., (2000) Phys. Rev. B, 62, p. 10033 
504 |a Rozenberg, M.J., Grempel, D.R., (1998) Phys. Rev. Lett., 81, p. 2550 
504 |a note; Forster, D., (1994) Hydrodynamic Fluctuations, Broken Symmetry, and Correlation Functions, , Addison Wesley, New York 
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506 |2 openaire  |e Política editorial 
520 3 |a We study with exact diagonalization techniques the Heisenberg model for a system of SU(2) spins with S=1/2 and random infinite-range exchange interactions. We calculate the critical temperature Tg for the spin-glass to paramagnetic transition. We obtain Tg≈0.13, in good agreement with previous quantum Monte Carlo and analytical estimates. We provide a detailed picture for the different kind of excitations which intervene in the dynamical response Χ″(ω,T) at T=0 and analyze their evolution as T increases. We also calculate the specific heat Cv(T). We find that it displays a smooth maximum at TM≈0.25, in good qualitative agreement with experiments. We argue that the fact that TM>Tg is due to a quantum disorder effect.  |l eng 
593 |a Departamento de Fisica, FCEyN Universidad de Buenos Aires, Pabellon I, Ciudad Universitaria, (1428) Buenos Aires, Argentina 
690 1 0 |a GLASS 
690 1 0 |a ACCELERATION 
690 1 0 |a ARTICLE 
690 1 0 |a CALCULATION 
690 1 0 |a MAGNET 
690 1 0 |a MATHEMATICAL ANALYSIS 
690 1 0 |a MODEL 
690 1 0 |a MONTE CARLO METHOD 
690 1 0 |a QUANTUM MECHANICS 
700 1 |a Rozenberg, M.J. 
773 0 |d American Physical Society, 2002  |g v. 65  |h pp. 2244301-22443011  |k n. 22  |p Phys. Rev. B Condens. Matter Mater. Phys.  |x 01631829  |w (AR-BaUEN)CENRE-397  |t Physical Review B - Condensed Matter and Materials Physics 
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856 4 0 |u https://doi.org/10.1103/PhysRevB.65.224430  |y DOI 
856 4 0 |u https://hdl.handle.net/20.500.12110/paper_01631829_v65_n22_p2244301_Arrachea  |y Handle 
856 4 0 |u https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_01631829_v65_n22_p2244301_Arrachea  |y Registro en la Biblioteca Digital 
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