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1)  perfect nematic order
理想向列序
1.
The perfect nematic order is assumed in the theoretical treatment, that means the orientation of the molecular long axis coincides with the director of liquid crystal and the total free energy equals to the total interaction energy.
理论处理中假定具有理想向列序,这意味着分子长轴取向方向与液晶指向矢是重合的,而总自由能等于总相互作用能。
2.
The perfect nematic order is assumed in the theoretical treatment, which means the orientation of the molecular long axis coincides with the director of liquid crystal and the total free energy equals to the total interaction energy.
理论处理中假定具有理想向列序 ,这意味着分子长轴取向方向与液晶指向矢是重合的 ,而总自由能等于总相互作用能 。
3.
The perfect nematic order is assumed in the theoretical treatment,which means the orientation of the molecular long axis coincides with the director of liquid crystal and the total free energy equals to the total interaction energy.
理论处理中假定具有理想向列序,这意味着分子长轴取向方向与液晶指向矢是一致的,而总自由能等于相互作用能。
2)  ideal principal series
理想主序列
3)  best environmental sequence
理想环境序列
1.
A new environmental impact assessment(EIA) method-the grey relational analysis for the overale EIA is presented based on the thought using the grey relational grades of the environmental sequences without project and with project to the best environmental sequences as indices to judge project's impact on total environmental factors.
如何确定理想环境序列是该方法的关键。
4)  ideal autocorrelation sequences
理想自相关序列
5)  odd-perfect periodical sequences
理想奇周期序列
6)  perfect periodical sequences
理想周期序列
补充资料:理想列


理想列
ideal series

  理想列【的.1脚如;I.pe~城p期J,半群S的 子半群的序列 A,CA:C…CA一S,(*)其中A‘是A,+:的(双边)理想,i“l,…,川一1.子半群A.和只上。商半群(见半群(~一gro叩”A‘、./A,称为序列(.)的因子(factor).两个理想序列,若能在它们的因子间建立一个一一对应,使得对应的因子是同构的,则称它们是同构的(加卿印放).理想列 B、C=B:C=…B。=S称为(‘)的加细(记丘岔m朗t),若它包含(*)作为部分序列.若一个理想列没有真正的加细就称为合成列(comp优油n货nes).半群的任意两个理想列有同构的加细;特别地,对于有合成列的半群,它的所有合成列皆同构(这与群中正规列的Sch优记r和Jo代Ian-场】der定理类似,见〔1],「2]).理想列是主列(chiefsenes),若它的项皆为整个半群的理想且没有由该半群的理想作成的加细,若半群有合成列,则必有主列,反之不对.在有主列的半群中,它的因子同构于S的主因子(pnncipal factor). 正如群中正规列一样,上面提到的概念(同样地,它们的性质)可自然地推广到子半群套的无限族的情形.特别地,半群S中的升理想列(ascendi鸣id份1 senes)是全序的序列 A IC“‘CA。C=A。、,C.“C丸=S,其中在极限点处正是前面成员的并集,且对所有“<刀,A。是A二+.的理想.
  
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