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1)  Euler genus
Euler亏格
1.
It is proved that the Euler genus of P(2m+1,m)(m≥2) is 1 and that the Euler genus of P(2m+2,m)(m≥5) is 2.
这篇文章证明了P(2m+1,m)(m≥2)的Euler亏格是1,并且P(2m+2,m)(m≥5)的Euler亏格是2。
2)  genus [英]['dʒi:nəs]  [美]['dʒinəs]
亏格
1.
On 3-connected cubic graphs whose maximum genus attains the lower bound;
关于最大亏格达到下界的三连通三正则简单图(英文)
2.
In this paper,on the basis of joint trees introduced by Yanpei Liu and by dividing the associated surfaces into segments layer by layer,we show that the genus of K5*eK5*e…*eK5 is 「n/2」, where n is the number of K5.
3)的亏格为「n/2﹁。
3.
At the basis of joint trees introduced by Yanpei Liu, by using the method which sorts the embedding surfaces of these graphs,the genus distribution of the orientable embeddings for a type of new graphs are provided.
在刘彦佩提出的联树法的基础上,通过分类一类新图类的可定向嵌入曲面求出了这类图类的可定向嵌入的亏格分布。
3)  Euler mesh
Euler网格
1.
Numerical simulation model for unsteady aluminum profile extrusion processes is built using Euler mesh and finite volume method (FVM), and the related key technologies are studied.
采用Euler网格和有限体积法(FVM),建立了铝型材非稳态挤压过程的数值模拟模型,研究了相应的关键技术。
4)  Euler implicit scheme
Euler隐格式
1.
The stability for the completely discrete Euler implicit scheme of the equation in ×(0,+∞) is studied.
考虑带齐次D irichlet边值条件的半线性抛物方程ut-(pux)x=f(u)的初边值问题,研究了其在[0,1]×(0,+∞)上全离散Euler隐格式解的稳定性。
5)  Euler box scheme
Euler box格式
6)  Euler scheme
Euler格式
补充资料:无亏
1.没有欠缺;没有损害。 2.不输;不差。 3.没有减少或损失。
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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