q一致TC凸,q-uniformly TC convex,音标,读音,翻译,英文例句,英语词典

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1) q-uniformly TC convex 点击朗读

q一致TC凸

The relationships between the growth velocity of q-mean square function of a special martingale with values in banach space and q-uniformly TC convex Banach space have been studied, and the structure of a Banach space has been characterized by using the growth velocity of q-mean square function of a special martingale with values in banach space.

研究了Banach空间上X值特殊鞅的q均方函数的增长速度与X的q一致TC凸性的关系,从而用特殊鞅的q均方函数的增长速度刻划了抽象空间的结构。

2) Uniformly TC convex 点击朗读

一致TC凸

Then we give several characterizations of q-uniformly TC convex quasi-Banach space. 点击朗读

本文分四部分，第一部分在拟Banach空间上定义了TC凸性模和TC光滑模并证明了在Banach空间上它分别和一致凸性和一致光滑性刻划的空间是一致的，即Banach空间X是一致TC凸的的充分必要条件是它是一致凸的，Banach空间X是一致TC光滑的充分必要条件是它是一致光滑的，还分别得出了判定一致TC凸和一致TC光滑的几个充分必要条件，同时还证明了在拟范数下的重赋范定理。

3) q uniform convexity 点击朗读

q一致凸性

4) q-uniformly convex space 点击朗读

q一致凸空间

We study vector-valued tree martingales and proved that if X is isomorphic to a q-uniformly convex space (2q<∞) then for every X-valued tree martingale f=(f_t, t∈T) and α1, max(q, α)β<∞, it holds that ‖(S~((q))_t(f), t∈T)‖_(M~(α∞))C_(αβ)‖f‖_(P~(αβ))‖(σ~((q))_t(f), t∈T)‖_(M~(α∞))C_(αβ)‖f‖_(P~(αβ))where C_(αβ) depends only α and β.

主要结果是如下不等式:若X同构于q一致凸空间(2 q<∞),则对每个X值的树鞅f=(ft,t∈T)α 1和max(α,q) β<∞成立‖(S(q)t(f),t∈T)‖Mα∞ Cαβ‖f‖Pαβ‖(σ(q)t(f),t∈T)‖Mα∞ Cαβ‖f‖Pαβ其中Cαβ是只依赖于α和β的常数。

5) q-uniformly PL-convexitiable 点击朗读

q一致PL凸性

The author uses a class of special analytic function to define convexity modulus on quasi-Banach spaces, and gives a characterization of uniformly PL-convexity of complex Banach space in this paper,and obtains inequalily equation of some equivalent condition of q-uniformly PL-convexitiable of the spaces.

用一类特殊解析函数定义了复拟Banach空间上凸性模,并讨论了复Banach空间一致PL凸性,得到了刻画q一致PL凸性的Hardy鞅不等式。

6) analytic q-uniformly convex 点击朗读

解析q一致凸

补充资料：凸凸

1.高出貌。

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

局一致凸弱一致凸 K-一致凸复一致凸 k一致凸拟一致凸

广义一致局部Q连通凸函数 q-一致光滑一致凸一致凸点一致凸性

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	您的位置：首页 -> 词典 -> q一致TC凸 1) q-uniformly TC convex q一致TC凸 1. The relationships between the growth velocity of q-mean square function of a special martingale with values in banach space and q-uniformly TC convex Banach space have been studied, and the structure of a Banach space has been characterized by using the growth velocity of q-mean square function of a special martingale with values in banach space. 研究了Banach空间上X值特殊鞅的q均方函数的增长速度与X的q一致TC凸性的关系,从而用特殊鞅的q均方函数的增长速度刻划了抽象空间的结构。 2) Uniformly TC convex 一致TC凸 1. Then we give several characterizations of q-uniformly TC convex quasi-Banach space. 本文分四部分，第一部分在拟Banach空间上定义了TC凸性模和TC光滑模并证明了在Banach空间上它分别和一致凸性和一致光滑性刻划的空间是一致的，即Banach空间X是一致TC凸的的充分必要条件是它是一致凸的，Banach空间X是一致TC光滑的充分必要条件是它是一致光滑的，还分别得出了判定一致TC凸和一致TC光滑的几个充分必要条件，同时还证明了在拟范数下的重赋范定理。 3) q uniform convexity q一致凸性 4) q-uniformly convex space q一致凸空间 1. We study vector-valued tree martingales and proved that if X is isomorphic to a q-uniformly convex space (2q<∞) then for every X-valued tree martingale f=(f_t, t∈T) and α1, max(q, α)β<∞, it holds that ‖(S~((q))_t(f), t∈T)‖_(M~(α∞))C_(αβ)‖f‖_(P~(αβ))‖(σ~((q))_t(f), t∈T)‖_(M~(α∞))C_(αβ)‖f‖_(P~(αβ))where C_(αβ) depends only α and β. 主要结果是如下不等式:若X同构于q一致凸空间(2 q<∞),则对每个X值的树鞅f=(ft,t∈T)α 1和max(α,q) β<∞成立‖(S(q)t(f),t∈T)‖Mα∞ Cαβ‖f‖Pαβ‖(σ(q)t(f),t∈T)‖Mα∞ Cαβ‖f‖Pαβ其中Cαβ是只依赖于α和β的常数。 5) q-uniformly PL-convexitiable q一致PL凸性 1. The author uses a class of special analytic function to define convexity modulus on quasi-Banach spaces, and gives a characterization of uniformly PL-convexity of complex Banach space in this paper,and obtains inequalily equation of some equivalent condition of q-uniformly PL-convexitiable of the spaces. 用一类特殊解析函数定义了复拟Banach空间上凸性模,并讨论了复Banach空间一致PL凸性,得到了刻画q一致PL凸性的Hardy鞅不等式。 6) analytic q-uniformly convex 解析q一致凸补充资料：凸凸 1.高出貌。说明：补充资料仅用于学习参考，请勿用于其它任何用途。参考词条局一致凸弱一致凸 K-一致凸复一致凸 k一致凸拟一致凸

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