Infinite-range quantum random Heisenberg magnet
We study with exact diagonalization techniques the Heisenberg model for a system of SU(2) spins with (formula presented) and random infinite-range exchange interactions. We calculate the critical temperature (formula presented) for the spin-glass to paramagnetic transition. We obtain (formula presen...
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todo:paper_10980121_v65_n22_p1_Arrachea2023-10-03T16:05:44Z Infinite-range quantum random Heisenberg magnet Arrachea, L. Rozenberg, M.J. We study with exact diagonalization techniques the Heisenberg model for a system of SU(2) spins with (formula presented) and random infinite-range exchange interactions. We calculate the critical temperature (formula presented) for the spin-glass to paramagnetic transition. We obtain (formula presented) 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 (formula presented) at (formula presented) and analyze their evolution as T increases. We also calculate the specific heat (formula presented) We find that it displays a smooth maximum at (formula presented) in good qualitative agreement with experiments. We argue that the fact that (formula presented) is due to a quantum disorder effect. © 2002 The American Physical Society. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_10980121_v65_n22_p1_Arrachea |
institution |
Universidad de Buenos Aires |
institution_str |
I-28 |
repository_str |
R-134 |
collection |
Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) |
description |
We study with exact diagonalization techniques the Heisenberg model for a system of SU(2) spins with (formula presented) and random infinite-range exchange interactions. We calculate the critical temperature (formula presented) for the spin-glass to paramagnetic transition. We obtain (formula presented) 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 (formula presented) at (formula presented) and analyze their evolution as T increases. We also calculate the specific heat (formula presented) We find that it displays a smooth maximum at (formula presented) in good qualitative agreement with experiments. We argue that the fact that (formula presented) is due to a quantum disorder effect. © 2002 The American Physical Society. |
format |
JOUR |
author |
Arrachea, L. Rozenberg, M.J. |
spellingShingle |
Arrachea, L. Rozenberg, M.J. Infinite-range quantum random Heisenberg magnet |
author_facet |
Arrachea, L. Rozenberg, M.J. |
author_sort |
Arrachea, L. |
title |
Infinite-range quantum random Heisenberg magnet |
title_short |
Infinite-range quantum random Heisenberg magnet |
title_full |
Infinite-range quantum random Heisenberg magnet |
title_fullStr |
Infinite-range quantum random Heisenberg magnet |
title_full_unstemmed |
Infinite-range quantum random Heisenberg magnet |
title_sort |
infinite-range quantum random heisenberg magnet |
url |
http://hdl.handle.net/20.500.12110/paper_10980121_v65_n22_p1_Arrachea |
work_keys_str_mv |
AT arracheal infiniterangequantumrandomheisenbergmagnet AT rozenbergmj infiniterangequantumrandomheisenbergmagnet |
_version_ |
1807316220206120960 |