1) almost complex structure
近复结构
1.
In this paper,we prove two theorems characterizing the known trivial torus in S 6 in terms of the Khler angles,or the almost complex structure J on S 6 .
本文证明两个定理 ,用近复结构来刻划平凡的的极小环
2.
There is on S6 an almost complex structure of canonical type.
球面Ｓ６具有典型的近复结构，因而对于其中的曲面可引入Ｋａｈｌｅｒ角的概念。
2) AlmostSymplectic Complex Structure
辛近复结构
3) opposite almost complex structure
反近复结构
1.
In this short note, using Seiberg - Witten invariants, we prove that: any khler metric g on one of the surfaces CP2 # n CP2, for n = 3,5, and 7, cannot be almost khler with respect to the opposite almost complex structure.
本文利用Seibery－Witten不变量，证明了：对于CP2#n2，n＝3，5和7，上任何Khler度量关于反近复结构不能成为近Khler度量。
4) complex near-surface structure
复杂近地表结构
1.
For the statics problem in complex near-surface structure area, on account of the restriction of current statics method,the statics problem in such area cannot be well solved.
由于现有静校正方法的应用存在一些局限,因此不能很好地解决复杂近地表结构地区的静校正问题。
5) near surface complex geologic structures
复杂近地表地质结构
补充资料：液晶聚合物的近晶和液晶织态结构
液晶聚合物的近晶和液晶织态结构
‘晶聚今““内代勇{李黑邀
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