期刊
PHYSICAL REVIEW B
卷 103, 期 4, 页码 -出版社
AMER PHYSICAL SOC
DOI: 10.1103/PhysRevB.103.045132
关键词
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资金
- German Research Society (DFG) [UH 90-13/1]
- Russian Foundation of Basic Research [TRR 160]
- US DOE NNSA under LANL LDRD Program [89233218CNA000001]
This study investigates the dynamical properties of a gapped quantum spin system coupled to a laser electric field, driving resonant excitation of specific phonon modes modulating the magnetic interactions. By developing quantum master equations governing the time-evolution of both lattice and spin sectors, using a Lindblad formalism, the study explores nonequilibrium steady states (NESS) of the spin system and their related nontrivial properties. Focus is placed on the regime of weak spin-phonon coupling, characterizing the NESS by their frequency and wave-vector content, exploring their transient and relaxation behavior, and discussing the energy flow, system temperature, and critical role of the type of bath adopted.
We consider the dynamical properties of a gapped quantum spin system coupled to the electric field of a laser, which drives the resonant excitation of specific phonon modes that modulate the magnetic interactions. We deduce the quantum master equations governing the time-evolution of both the lattice and spin sectors, by developing a Lindblad formalism with bath operators providing an explicit description of their respective phonon-mediated damping terms. We investigate the nonequilibrium steady states (NESS) of the spin system established by a continuous driving, delineating parameter regimes in driving frequency, damping, and spin-phonon coupling for the establishment of physically meaningful NESS and their related nontrivial properties. Focusing on the regime of generic weak spin-phonon coupling, we characterize the NESS by their frequency and wave-vector content, explore their transient and relaxation behavior, and discuss the energy flow, the system temperature, and the critical role of the type of bath adopted. Our study lays a foundation for the quantitative modeling of experiments currently being designed to control coherent many-body spin states in quantum magnetic materials.
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