论文标题
同步最简单的经典系统，然后对其进行量化
Synchronizing the simplest classical system and then quantizing it
论文作者
论文摘要
我提出了一个有限D级系统的离散同步模型，并讨论一旦允许状态叠加的情况。该模型表现出各种取决于初始状态的渐近行为。特别是，可能会发生两个拮抗现象：量子到古典的过渡和纠缠产生。接下来，我概括了这个模型，并表明可以将单个量子器的周期性动力学分为锁定刺激的周期性动力学。
I propose a discrete synchronization model of finite d-level systems and discuss what happens once superposition of states is allowed. The model exhibits various asymptotic behaviors that depend on the initial state. In particular, two antagonistic phenomena can occur: a quantum-to-classical transition and entanglement generation. Next, I generalize this model and show that it is possible to phase-lock a periodic dynamics of a single qubit to a periodic dynamics of a qudit stimulus.
