论文标题
考虑混乱的踢顶模型的统计复杂性
Statistical complexity of the kicked top model considering chaos
论文作者
论文摘要
研究了统计复杂性的概念，以表征经典的踢顶模型，该模型在QBIT系统和纠缠的混乱特性中起着重要作用。这使我们能够通过相空间中的概率分布来理解这一驱动的动力系统，以在有限模拟的常规，随机和结构复杂性之间进行区分。我们通过统计复杂性的框架中的强度激发来介绍踢顶的依赖性和踢旋翼模型的依赖性。
The concept of statistical complexity is studied to characterize the classical kicked top model which plays important role in the qbit systems and the chaotic properties of the entanglement. This allows us to understand this driven dynamical system by the probability distribution in phase space to make distinctions among the regular, random and structural complexity on finite simulation. We present the dependence of the kicked top and kicked rotor model through the strength excitation in the framework of statistical complexity.
