种群受任意演化驱动时相对频率的渐近性
Asymptotics for relative frequency when population is driven by arbitrary evolution
摘要：
强相合估计显示，通过相对频率，“白球”内的二分瓮的概率时，这样的概率是一个任意连续的时间依赖函数在一个有界的时间间隔。本文利用Riemann-Dini型定理研究了非平稳背景下随机变量的SLLN的相对频率的渐近性质，并将有关SLLN的理论结果应用于一般非平稳过程未知形式的均值函数的估计.
英文摘要：
Strongly consistent estimates are shown, via relative frequency, for the probability of "white balls" inside a dichotomous urn when such a probability is an arbitrary continuous time dependent function over a bounded time interval. The asymptotic behaviour of relative frequency is studied in a nonstationary context using a Riemann-Dini type theorem for SLLN of random variables with arbitrarily different expectations; furthermore the theoretical results concerning the SLLN can be applied for estimating the mean function of unknown form of a general nonstationary process.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
