论文标题
多阶段船尾$ \ Unicode的数值建模{x2013} $ Gerlach实验，通过Frisch和Segrè使用schrödinger方程使用co-Quantum Dynamics进行
Numerical modeling of the multi-stage Stern$\unicode{x2013}$Gerlach experiment by Frisch and Segrè using co-quantum dynamics via the Schrödinger equation
论文作者
论文摘要
我们使用称为共量化动力学（CQD）的理论在多阶段的胸骨$ \ unicode {x2013} $ gerlach（sg）实验中进行数值模型自旋翻转。该实验由两个船尾$ \ unicode {x2013} $ gerlach设备由内部旋转室隔开，该旋转室与自旋翻转的分数不同。直到今天，量子机械处理不充分预测Frisch $ \ unicode {x2013} $Segrè实验。在这里，我们根据CQD解释了电子核相互作用，并解决了相关的Schrödinger方程。我们的仿真结果与Frisch $ \ Unicode {x2013} $Segrè实验观察一致，并支持CQD作为电子自旋进化和崩溃的潜在模型。
We use a theory termed co-quantum dynamics (CQD) to numerically model spin flip in the multi-stage Stern$\unicode{x2013}$Gerlach (SG) experiment conducted by R. Frisch and E. Segrè. This experiment consists of two Stern$\unicode{x2013}$Gerlach apparatuses separated by an inner rotation chamber that varies the fraction of spin flip. To this day, quantum mechanical treatments inadequately predict the Frisch$\unicode{x2013}$Segrè experiment. Here, we account for electron-nuclear interactions according to CQD and solve the associated Schrödinger equation. Our simulation outcome agrees with the Frisch$\unicode{x2013}$Segrè experimental observation and supports CQD as a potential model for electron spin evolution and collapse.
