1) negative multinomial distribution
负多项分布
1.
On negative binomial distribution base,negative multinomial distribution concept is given out and its probability distribution,mathemation expectation,variance are pushed out.
在负二项分布的基础上给出了负多项分布的概念并求出了它的概率分布、数学期望、方差。
2) negative factorial multinomial distribution
负阶乘多项式分布
3) Negative binomial distribution
负二项分布
1.
The Biparametric Additive Theorem of Conditional Negative binomial distribution;
条件负二项分布的双参数加法定理
2.
Empirical Bayesian estimation for negative binomial distribution reliability
负二项分布可靠度的经验Bayes估计
3.
Method: The response variable is fitted with Poisson and negative binomial distributions,and the coefficient is estimated with IGLS.
方法:分布函数采用Poisson分布和负二项分布,参数估计为迭代广义最小二乘法。
4) negative three distributions
负三项分布
5) negative N distribution
负N项分布
6) Multinomial Distribution
多项分布
1.
A Study to the Confidence Region of Multinomial Distribution on the Condition of Large Sample Size;
大样本条件下多项分布未知参数置信域的研究
2.
Research on the relationship between multinomial distribution and multi-Poisson distribution, we got the sufficient and necessary condition of Poisson distribute obeyed for the non-negative multi-independent random variable X_1,X_2,…,X_n.
通过对多项分布与多元Poisson分布关系的研究,得到多元独立的非负整值随机变量X1,X2,…,Xn每一个服从Poisson分布的充分必要条件,并从另一个方面描述了二项分布与Poisson分布的内在关系。
3.
At last,the relations between multivariate Poisson distribution and multinomial distribution or multivariate normal distribution are given.
最后给出了多元Poisson分布与多项分布以及多元正态分布之间的关系。
补充资料：负多项分布
负多项分布
egative polynomial distribution 唬 negati\e multinomial distribution
负多项分布〔l峭，tiVe州帅咖间血树加‘叨或优，ti记m司tino而al distribution;oTP一”a爬几‘“oe no月.HoM“a几卜Itoe pacnPe及eJIeH“e) 取非负整数m=O，1，…为值的随机变量Xl，…，Xk的联合概率分布(pro瓦biUtydjs川bution)(亦见联合分布(Joint曲佰bution))，由如下关系式定义 p{Xl=ml，。一，戈=m*}= r(r+m.+…+m;)(*) =—PoP不””Pf， T(r)mt!‘’‘m*!其中r>0和夕。，…，夕*(0<夕‘
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