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Quantum spherical magnets and spin glasses: exact solutions

Theo M. Nieuwenhuizen

Published Jan 1, 1996• 0 citations
OpenAlex

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In this work, we confront the static approximate with a exact solution in the quantum spherical p-spin interaction model (p->oo and p=2). On the one hand, this study indicates that the static approximate corresponds to exact solution in the cases p->oo and p = 2 in the classic regime. On the other, the static approximate differs from the exact solution for p=2 in the quantum regime.

arXiv:1305.3638•May 15, 2013•0 citations

Discontinuous spin-glass transition in a random quantum Heisenberg magnet

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We study the Schwinger bosons SU(M) generalization of the spin-S (S\ensuremath{\equiv}\ensuremath{\kappa}M) quantum Heisenberg magnet with infinite-range, Gaussian-random exchange interactions. The spin-glass transition was accessed in the spherical limit M=\ensuremath{\infty} with fixed \ensuremath{\kappa}. The model is solved exactly in the spin-glass phase wthin the Parisi ansatz with a single step of the replica symmetry breaking. The physical consequences of this quantum spin-glass transition scenario are discussed.

Physical review. B, Condensed matter•Oct 1, 1995•10 citations
We study the Schwinger bosons SU(M) generalization of the spin-S (S\ensuremath{\equiv}\ensuremath{\kappa}M) quantum Heisenberg magnet with infinite-range, Gaussian-random exchange interactions. The spin-glass transition was accessed in the spherical limit M=\ensuremath{\infty} with fixed \ensuremath{\kappa}. The model is solved exactly in the spin-glass phase wthin the Parisi ansatz with a single step of the replica symmetry breaking. The physical consequences of this quantum spin-glass transition scenario are discussed.