Bohmian动力学中|Psi| ^2的稳定性
Stability properties of |Psi|^2 in Bohmian dynamics
摘要：
根据玻姆动力学，量子系统的粒子沿着轨道移动，遵循由波函数Psi（x，t）确定的速度场。我们证明了对于简单的一维系统，统计系综的任何初始概率分布都渐近地逼近|Psi（x，t）|如果系统受到任意小强度的随机噪声的影响，则为^2。
英文摘要：
According to Bohmian dynamics, the particles of a quantum system move along trajectories, following a velocity field determined by the wave-function Psi(x,t). We show that for simple one-dimensional systems any initial probability distribution of a statistical ensemble approaches asymptotically |Psi(x,t)}|^2 if the system is subject to a random noise of arbitrarily small intensity.
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