一致非方,uniformly non square,在线英语词典,英文翻译,专业英语

1) uniformly non square

一致非方

1.

It is shown that Banach space X is locally uniformly non square if and only if d X(x,1)>0 for all x∈S(X) ; X is strongly strictly convex if and only if whenver for any x∈S(X),y n∈S(X) and α∈R, if ‖x+αy n‖→0 , and ‖x-αy n‖→1, then α=0 ;and X is strongly strictly convex if and only if X is midpoint locally uniformly convex.

证明了Ｂａｎａｃｈ空间Ｘ是局部一致非方的当且仅当对任意ｘ∈Ｓ（Ｘ），都有ｄＸ（ｘ，１）＞０；Ｘ是强严格凸的当且仅当对任意ｘ∈Ｓ（Ｘ），ｙｎ∈Ｓ（Ｘ）和α∈Ｒ，若‖ｘ＋αｙｎ‖→１和‖ｘ－αｙｎ‖→１，则α＝０；并证明了Ｘ是强严格凸的充要条件为Ｘ是中点局部一致凸

2) unanimous nonsquareness

一致非方性

1.

Hence we finished the discussion on the unanimous nonsquareness of Orlicz space under the James′s mearning.

Rao和任重道的专著《ApplicationsofOrliczSpaces》第二章第三节定理 1(ii)和定理 2 (i)的证明 ,从而完成了关于James意义下Orlicz空间一致非方性质的讨

3) uniformly nonsquare space

一致非方空间

4) locally uniformly non square

局部一致非方

1.

It is shown that Banach space X is locally uniformly non square if and only if d X(x,1)>0 for all x∈S(X) ; X is strongly strictly convex if and only if whenver for any x∈S(X),y n∈S(X) and α∈R, if ‖x+αy n‖→0 , and ‖x-αy n‖→1, then α=0 ;and X is strongly strictly convex if and only if X is midpoint locally uniformly convex.

证明了Ｂａｎａｃｈ空间Ｘ是局部一致非方的当且仅当对任意ｘ∈Ｓ（Ｘ），都有ｄＸ（ｘ，１）＞０；Ｘ是强严格凸的当且仅当对任意ｘ∈Ｓ（Ｘ），ｙｎ∈Ｓ（Ｘ）和α∈Ｒ，若‖ｘ＋αｙｎ‖→１和‖ｘ－αｙｎ‖→１，则α＝０；并证明了Ｘ是强严格凸的充要条件为Ｘ是中点局部一致凸

5) Consistent

一致

1.

MLS linear fitting is one of the most important methods in data treating,but it is difficult to make the line and the equation consistent.

MLS直线拟合数据处理中,画出的拟合直线和所求的拟合方程不一致是一个非常普遍的问题。

6) consistence

一致

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1) uniformly non square 一致非方 1. It is shown that Banach space X is locally uniformly non square if and only if d X(x,1)>0 for all x∈S(X) ; X is strongly strictly convex if and only if whenver for any x∈S(X),y n∈S(X) and α∈R, if ‖x+αy n‖→0 , and ‖x-αy n‖→1, then α=0 ;and X is strongly strictly convex if and only if X is midpoint locally uniformly convex. 证明了Ｂａｎａｃｈ空间Ｘ是局部一致非方的当且仅当对任意ｘ∈Ｓ（Ｘ），都有ｄＸ（ｘ，１）＞０；Ｘ是强严格凸的当且仅当对任意ｘ∈Ｓ（Ｘ），ｙｎ∈Ｓ（Ｘ）和α∈Ｒ，若‖ｘ＋αｙｎ‖→１和‖ｘ－αｙｎ‖→１，则α＝０；并证明了Ｘ是强严格凸的充要条件为Ｘ是中点局部一致凸 2) unanimous nonsquareness 一致非方性 1. Hence we finished the discussion on the unanimous nonsquareness of Orlicz space under the James′s mearning. Rao和任重道的专著《ApplicationsofOrliczSpaces》第二章第三节定理 1(ii)和定理 2 (i)的证明 ,从而完成了关于James意义下Orlicz空间一致非方性质的讨 3) uniformly nonsquare space 一致非方空间 4) locally uniformly non square 局部一致非方 1. It is shown that Banach space X is locally uniformly non square if and only if d X(x,1)>0 for all x∈S(X) ; X is strongly strictly convex if and only if whenver for any x∈S(X),y n∈S(X) and α∈R, if ‖x+αy n‖→0 , and ‖x-αy n‖→1, then α=0 ;and X is strongly strictly convex if and only if X is midpoint locally uniformly convex. 证明了Ｂａｎａｃｈ空间Ｘ是局部一致非方的当且仅当对任意ｘ∈Ｓ（Ｘ），都有ｄＸ（ｘ，１）＞０；Ｘ是强严格凸的当且仅当对任意ｘ∈Ｓ（Ｘ），ｙｎ∈Ｓ（Ｘ）和α∈Ｒ，若‖ｘ＋αｙｎ‖→１和‖ｘ－αｙｎ‖→１，则α＝０；并证明了Ｘ是强严格凸的充要条件为Ｘ是中点局部一致凸 5) Consistent 一致 1. MLS linear fitting is one of the most important methods in data treating,but it is difficult to make the line and the equation consistent. MLS直线拟合数据处理中,画出的拟合直线和所求的拟合方程不一致是一个非常普遍的问题。 6) consistence 一致参考词条一致率一致序列一致拥挤一致爆破一致锐度一致边界不一致一致化捕食动物因色浴补充资料：非想非非想处天 1.佛教语。即三界中无色界第四天。此天没有欲望与物质﹐仅有微妙的思想。说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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