Quantum Monte Carlo simulations of S=1 disordered Heisenberg spin chains
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Full text | |
Author(s): |
Cavalcante, Moallison F.
;
Bonanca, Marcus V. S.
;
Miranda, Eduardo
;
Deffner, Sebastian
Total Authors: 4
|
Document type: | Journal article |
Source: | PHYSICAL REVIEW B; v. 110, n. 6, p. 12-pg., 2024-08-05. |
Abstract | |
We consider the optimal control of switching on a coupling term between two quantum many-body systems. Specifically, we (i) quantify the energetic cost of establishing a weak junction between two quantum spin-1/2 chains in finite time r and (ii) identify the energetically optimal protocol to realize it. For linear driving protocols, we find that for long times the excess (irreversible) work scales as tau(-n), where n = 1, 2 or a nonuniversal number depending on the phase of the chains. Interestingly, increasing a J(z) anisotropy in the chains suppresses the excess work, thus promoting quasiadiabaticity. The general optimal control problem is solved, employing a Chebyshev Ansatz. We find that the optimal control protocol is intimately sensitive to the chain phases. (AU) | |
FAPESP's process: | 22/15453-0 - Correlated quantum materials |
Grantee: | Eduardo Miranda |
Support Opportunities: | Research Projects - Thematic Grants |
FAPESP's process: | 20/02170-4 - Optimal thermodynamic processes in out-of-equilibrium systems |
Grantee: | Marcus Vinicius Segantini Bonança |
Support Opportunities: | Regular Research Grants |