1) λ cutability
λ-可截性质
2) λ-s property
λ-s性质
1.
We mainly consider the λ-s property in Orlicz spaces,we can get that for any Orlicz function M,the Orlicz space L_M generated by the Orlicz function M has the λ-s property.
考虑Orlicz空间中的λ-s性质,可以得到对任意的O rlicz函数M,它所生成的O rlicz空间LM都具有λ-s性质。
3) λ property
λ-性质
1.
In this paper, the λ property in normed spaces is extended to the β normed spaces, the representation of the extreme points of a class of β normed spaces is given, and some spaces are proved to have the λ property.
将赋范空间中的λ－性质推广到赋β－范空间，同时给出了赋β－范空间中单位球的端点形式，并给出了一些具有λ－性质的空
4) λ-property
λ-性质
1.
In this paper, the necessary and sufficient conditions of l1 (Xn) andl∞(Xn) with the λ-property and lp(Xn) (1<p<∞) in Banach space with the uniform λ-property are given.
本文讨论赋范空间的λ-性质，得到了l1（Xn）和l∞（Xn）具有λ-性质的充分必要条件，解决了R。
5) λ-satisfiability
λ-可满足性
6) Uniform λ-property
一致λ-性质
1.
In this paper, the necessary and sufficient conditions of l1 (Xn) andl∞(Xn) with the λ-property and lp(Xn) (1<p<∞) in Banach space with the uniform λ-property are given.
此外，还研究了Banach空间lp（Xn）（1＜p＜∞）具有一致λ-性质的充分必要条件。
补充资料：断截截
1.形容剪裁利索。
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