小数定律,law of small numbers

1)law of small numbers
小数定律

2)Marginal effect of stt
小孔定律

3)law of small numbers
小数律

4)law of large numbers
大数定律
1.
A note on the law of large numbers for Banach space values asymptotic martingales;
B值渐近鞅的大数定律的一个注记


2.
According to the law of large numbers and variance analyses,a kind of Monte Carlo algorithm for computing triple integral was designed,and a proper random number was used to reduce theoretically variance to zero.
根据大数定律,通过方差分析,设计了理论意义下误差最小的有利随机数三重积分蒙特卡罗算法,用实际算例验证了该方法的优良性,并证明了蒙特卡罗方法积分结果的分布符合概率中心极限定理。


3.
Local convergence and law of large numbers for Banach-space-valued amart are researched.
主要研究取值于p一致光滑的Bananch空间值渐近鞅及其差序列的局部收敛性和大数定律,将引理[2]中胡迪鹤关于鞅的相应结论推广到渐近鞅的情况,并且推广了万成高在文献[5]和文献[6]的相应结论。


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5)laws of large numbers
大数定律
1.
Discussed the laws of large numbers and convergence rate for B valued quasimartingale,these results generalize and extend some classical results.
研究了B值t-拟鞅的大数定律及收敛速度,使得实值独立同分布随机变量序列的一些经典结果得到了推广和一般化。


2.
In this paper, laws of large numbers for martingale difference like arrays in Banach spaces are investigated and related geometrical characterization of Banach spaces is discribed.
主要研究了 B值鞅差型阵列的大数定律 ,并讨论了它们与 Banach空间几何特征的依赖关


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6)law of large number
大数定律
1.
Complete convergence and law of large number of arrays of rowwise NQD random variables;
行为两两NQD的随机变量阵列的完全收敛性和大数定律


2.
it is proved that law of large number for B-valued paraproduct martingale operator is valid under certain conditions.
应用鞅不等式和B anach空间的几何性质,证明了当B是p阶光滑时,取值于B anach空间上的双鞅算子在一定条件下的大数定律成立。


3.
Ushering in random variables,the essay uses the law of large number of probability to solve a type of limit issue of n-lay integration.
引进随机变量,用概率中的大数定律,解决一类特别的n重积分的极限问题,还利用中心极限定理,求解结论中含有正态分布模式的极限问题。


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补充资料：第二孔(继发孔)型缺损


第二孔(继发孔)型缺损
ostium secondary defect

是心房间隔在形成上发生障碍，一般缺损较大，多在卵圆孔附近称第二孔(继发孔)型缺损。

说明：补充资料仅用于学习参考，请勿用于其它任何用途。

小数定律,law of small numbers