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Quantum Phase Transition and Quantum Dynamics of the Qubits in Dissipative Environment

机译:耗散环境中量子位的量子相变和量子动力学

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An analytic approach is proposed to study the quantum phase transition and quantum dynamics of one- and two-qubit system coupled to a dissipative environment. First, we analyze the ground state phase diagram for Ohmic and sub-Ohmic bath using an analytic ground state wavefunction which goes beyond the Silbey-Harris ground state with lower ground state energy. The quantum critical point α_c is determined as the transition point from non-degenerate to degenerate ground state and our calculated α_c agrees with previous numerical results. Second, a modified Bloch-Redfield approach is proposed which goes beyond the ordinary Bloch-Redfield approach but still keeps its simplicity. Then, we investigate the system's dynamical behavior arising from the complex qubit-bath and qubit-qubit interactions.
机译:提出了一种解析方法来研究与耗散环境耦合的一量子和二量子系统的量子相变和量子动力学。首先,我们使用解析的基态波函数分析欧姆和次欧姆浴的基态相位图,该基波函数超出了具有较低基态能量的Silbey-Harris基态。量子临界点α_c被确定为从非简并基态到简并基态的过渡点,我们计算出的α_c与先前的数值结果一致。其次,提出了一种改进的Bloch-Redfield方法,该方法超越了普通的Bloch-Redfield方法,但仍保持其简单性。然后,我们研究了由复杂的量子位-浴和量子位-量子位相互作用产生的系统动力学行为。

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