1) bend geometry
反式弯曲几何
2) bent geometry
弯曲几何
1.
The calculated results show that titled compounds Ⅰ and Ⅲ have a trans-bent geometry,Ⅱ has a bent geometry,Ⅳ has a planar geometry.
计算结果表明,标题物Ⅰ和Ⅲ为反式弯曲几何构型,Ⅱ为弯曲几何构型,Ⅳ为线性平面分子。
2.
The calculated results show that titled compounds Ⅰ and Ⅲ have a trans-bent geometry,Ⅱ and Ⅳ has a bent geometry.
计算结果表明,标题物Ⅰ和Ⅲ为反式弯曲几何构型,Ⅱ和Ⅳ为弯曲几何构型。
3.
The calculated results show that all titled compounds Ⅰ-Ⅵ have a trans-bent geometry.
计算结果表明,全部标题物Ⅰ到Ⅵ为反式弯曲几何构型。
3) trans-bent geometries
弯曲几何构型
1.
The results of calculation show that fluophosphathioketene and chlorophasphatioketene presents cumulative double bonds, isomer presents C(P)triple bonds, all of molecules have a trans-bent geometries.
计算结果表明,氟代和氯代磷杂硫烯酮为累积双烯结构,磷杂硫烯酮的异构体含 C P 三键,所有分子都具有弯曲几何构型。
4) geometric nonlinear bending
几何非线性弯曲
1.
In this paper, a numerical solution technique, which is based on the pb-2 Ritz method is presented for the investigation of the geometric nonlinear bending of quadrangular thin plates.
本文用pb-2 Ritz能量法求解任意四边形薄板的几何非线性弯曲问题。
5) tran bent
反式弯曲
1.
The condition of tran bent geometries and the X=X doub.
计算结果表明,H2X=XH2(X=Si,Ge,Sn,Pb)型分子均为非平面反式弯曲几何构型,亚甲基XH2的基态为单线态。
6) hyperbolic geometry
双曲几何
1.
The paper introduces the one of non- Euclidean geometry - hyperbolic geometry into special theory of relativity.
本文试图将非欧几何之——双曲几何引入狭义相对论。
2.
It is proved that relativistic velocity make up of Bltrami-Klein model of hyperbolic geometry.
用光速不变原理直接导出洛伦兹速度变换式 ,并证明相对论性速度构成双曲几何的Beltrami Klein模型 。
补充资料：反式,反式-1,3-丁二烯-1,4-二羧酸
分子式：C6H6O4
分子量：142.11
CAS号：3588-17-8
性质：熔点290°C (dec.)。沸点320°C。水溶性insoluble。
分子量：142.11
CAS号：3588-17-8
性质：熔点290°C (dec.)。沸点320°C。水溶性insoluble。
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