水平频率假设和骰子模拟

Jonathan Lee Mace, Travis B. Peery, Scott W. Teare
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引用次数: 0

摘要

在Onsager回归假设的背景下提出了一个电平频率假设,并用于演示由红白骰子组成的模拟系统中电平之间的傅立叶波动时间。通过对能级概率分布的推导,证明该骰子系统类似于一个孤立的粒子复合系统。能级波动时间是一个包含平均能量和高斯参数的代数表达式,准静态演化是对波动时间的积分。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Level frequency postulate and the dice analog
A level frequency postulate is proposed in the context of the Onsager regression hypothesis, and is utilized to demonstrate Fourier fluctuation time between levels in an analog system composed of red and white dice. This dice system is shown to be analogous to an isolated composite system of particles through derivation of the level probability distribution. Level fluctuation time is developed as an algebraic expression involving average energy and a Gaussian parameter, with quasistatic evolution demonstrated as an integral over fluctuation time.
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