论文标题
量子测量系统：全息原理的考虑
Quantum measuring systems: considerations from the holographic principle
论文作者
论文摘要
在量子力学中，无需将任何超选择规则应用于可观察物的集合，封闭的量子系统在时间上单位演变，并且该洛伦兹制度的特征是von Neumann的熵恰好为零。在经典的基础状态中的全息理论中，我们认为，在洛伦兹（Lorentzian）方面具有复杂值量子的概率幅度在洛伦兹（Lorentzian）方面具有复杂量子的概率幅度的单一实时演变可以在分析上持续到具有现实价值的条件性概率的经典概述，从而可以继续进行效率的经典概率，从而在eucimant ne von ne von ne von ne von ne von。经典全息图获得的粒子轨迹的信息是正值的。这个论点可以阐明全息宇宙的欧几里得政权。
In quantum mechanics without application of any superselection rule to the set of the observables, a closed quantum system temporally evolves unitarily, and this Lorentzian regime is characterized by von Neumann entropy of exactly zero. In the holographic theory in the classicalized ground state, we argue that the unitary real-time evolution of a non-relativistic free particle with complex-valued quantum probability amplitude in this Lorentzian regime can be temporally analytically continued to an imaginary-time classical stochastic process with real-valued conditional probability density in the Euclidean regime, where the von Neumann entropy of the classicalized hologram and the information of a particle trajectory acquired by the classicalized hologram are positive valued. This argument could shed light on the Euclidean regime of the holographic Universe.
