1) set valued quasimartingales
集值拟鞅
1.
This paper studies the relation of continuous parameter set valued quasimartingales and real valued quasimartingales, and discuss Rao decompositions of continuous parameter set valued quasimartingales.
给出了连续参数集值拟鞅的定义及连续参数集值拟鞅与实值拟鞅之间关系，并给出了连续参数集值拟鞅的Ｒａｏ分解定
2) B valued quasi martingale
B值拟鞅
1.
As applications of this inequality, the strong law of large numbers, the rates of convergence and integrability of the supremum function of B valued quasi martingales are also given.
本文给出 B值拟鞅的概率不等式与集合不等式 ,并用它们刻划了 B空间的 p可光滑性及 q可凸性 ,作为应用 ,还证明了 B值拟鞅的强大数律 ,收敛速度及极大值函数的可积
3) set-valued submartingale
集值下鞅
1.
Theorem 2 gives the sufficient and necessary condition of continuous parameter set-valued submartingale existing Doob-Meyer decomposition.
定理 2给出了连续参数集值下鞅存在唯一的Doob Meyer分解的充要条件 。
4) set-valued supermartingale
集值上鞅
1.
The convergence with discrete parameter of set-valued supermartingale had been investigated by many scholars.
离散参数集值上鞅的收敛性已有诸多学者研究过。
2.
The properties of set-valued supermartingale and suport function are discussed,using suport function,we get Riesz decomposition theorem of set-valued supermartingale in general Banach space,these results extend and improve the earler results.
讨论了集值上鞅与支撑函数的一些性质,利用支撑函数研究了一般Banach空间上集值上鞅的Riesz分解定理,推广和改进了以往的结果。
5) set valued martingale
集值鞅
1.
With relation theorems among set valued martingale and quasi martingle and L 1 martingales in limit are discussed.
讨论了集值鞅、集值拟集、集值Ｌ１－极限鞅之间的关系，得到了集值鞅集值拟鞅集值Ｌ１－极限鞅，而集值Ｌ１－极限鞅可用集值鞅逼近，以及集值Ｌ１－极限鞅存在集值拟鞅子列等关系定
2.
In this paper, we investigate the convergence regions of set valued martingales ( or supermartingales ) with values in E when the hypothesis sup E [d(0 , Fn)]in [1] is not satisfied.
本文研究了集值鞅(上鞅)在文[1]中条件supE[d(0,Fn)]<+∞不满足时 n≥1的收敛情况,并具体得到了收敛域。
6) B valued quasimartingale
B值t-拟鞅
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。
补充资料：鞅鞅不乐
1.因不满意而很不快乐。鞅，通"怏"。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条