iterated logarithms造句
例句與造句
- a law of the iterated logarithm for the heavily trimmed sums
重截和的重對數(shù)律 - the bounded law of the iterated logarithm for sequen
隨機變量列的有界重對數(shù)律 - law of iterated logarithm for markov chains in markovian environments
馬氏環(huán)境中馬氏鏈的重對數(shù)律 - law of the iterated logarithm for nonstationary negatively associated random fields
隨機變量域的重對數(shù)律 - the law of iterated logarithm of
氏重對數(shù)律 - It's difficult to find iterated logarithms in a sentence. 用iterated logarithms造句挺難的
- precise asymptotic in the laws of large numbers and law of iterated logarithm for some statistics
一類統(tǒng)計量的強大數(shù)律和重對數(shù)律的精確極限性質(zhì) - law of the iterated logarithm of quantile density estimator for left truncated and right censored data
左截斷右刪失數(shù)據(jù)下分位密度估計的重對數(shù)律 - the law of the iterated logarithm is a kind of profound result on the limit theory, it make the strong law of large numbers exact
重對數(shù)律是概率極限理論中一類極為深刻的結(jié)果，是強大數(shù)律的精確化。 - this dissertation consists of five chapters, in which we discuss the complete convergence and the iterated logarithm under dependent random variables
本文分為五章，討論了在相依變量的情形下的完全收斂性和重對數(shù)律。 - in this paper, sufficient conditions are given for applicability of the law of the iterated logarithm for self-normalized sums of independent random vectors
摘要本文給出了獨立隨機向量序列自正則和的重對數(shù)律成立的一個充分條件。 - it is an extension of " the law of iterated logarithm of kolmogorov " . in the course of proving, we extend two lemmas and use the relating results of partial sum increment of independent r . v
本文主要討論獨立隨機變量某種加權(quán)和重對數(shù)律，它是“kolmogorov重對數(shù)律”的推廣。在證明過程中，首先推廣了兩個引理，并用到了部分和增量的有關(guān)結(jié)果。 - we have been familiar with " the law of iterated logarithm of kolmogorov " and " the law of iterated logarithm of hartman-wintner " . this paper will mainly discuss the law of iterated logarithm for some kind weighted partial sum
各種文獻(xiàn)中對獨立隨機變量序列重對數(shù)律已有深入討論，我們已熟知“kolmogorov重對數(shù)律”及“hartman-wintner重對數(shù)律”。 - we have been familiar with " the law of iterated logarithm of kolmogorov " and " the law of iterated logarithm of hartman-wintner " . this paper will mainly discuss the law of iterated logarithm for some kind weighted partial sum
各種文獻(xiàn)中對獨立隨機變量序列重對數(shù)律已有深入討論，我們已熟知“kolmogorov重對數(shù)律”及“hartman-wintner重對數(shù)律”。 - we have been familiar with " the law of iterated logarithm of kolmogorov " and " the law of iterated logarithm of hartman-wintner " . this paper will mainly discuss the law of iterated logarithm for some kind weighted partial sum
各種文獻(xiàn)中對獨立隨機變量序列重對數(shù)律已有深入討論，我們已熟知“kolmogorov重對數(shù)律”及“hartman-wintner重對數(shù)律”。 - by employing de finetti theorem, in chapter two we discuss the limit behaviour of interchangeable random variables squences, mainly including the convergence rates in the central limit theorem and the law of the iterated logarithm
第二章主要討論了可交換隨機變量序列的極限性質(zhì)，具體包括中心極限定理的收斂速度和重對數(shù)律，所得的結(jié)論補充了可交換隨機變量極限理論方面的結(jié)果。
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