1) game fairer with time
依概极限鞅
1.
The counter example of a Banach-space valued amart that is not a game fairer with time in arbitrary infinite dimensional Banach-space,was presented by using the method mentioned.
对文献《鞅与Banach空间几何学》中有限维Banach空间鞅型序列关系的定理给出了详细地证明,并且利用此证明思路得到了任意无穷维Banach空间上渐近鞅不是依概极限鞅的反例,对比该文献,本文的方法更为简洁易懂。
2) games which become fairer with time
概率极限鞅
1.
In this paper we discuss several convergence properties of games which become fairer with time under some type of transformation.
讨论了概率极限鞅在某种类型的变换之下的几个收敛性质,减弱了文中有关定理的条件,并加强了其结论。
3) S-game
S概率极限鞅
4) limit martingales
极限鞅
1.
The laws of large numbers of Brunk type for the difference sequences of Banach-space-valued limit martingales,probability limit martingales and L 1 limit martingales are proved respectively.
分别对于取值于p一致光滑空间的极限鞅、概率极限鞅和L1极限鞅的差序列证明了Brunk 型大数定律,推广了Woyczynski中关于鞅的相应结论。
5) L1-amart
L1极限鞅
1.
Let B be a real separable Banach space with the RNP and {Xn,n≥1} a sequence in L1B such that its subsequence {Xs,s∈S} is an L1-amart.
{Xn,n≥1}是L1B中的序列,其子序列{Xs,s∈S}是一L1极限鞅。
6) Lmil
L 极限鞅
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