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intersection numbers
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  相交数
     Let G be a group of order 4p4 with Dihedral image D 4p2,by investigating the intersection numbers,it is concluded that there is no Menon difference set in G if p≥ 5(where p is a prime).
     设G是具有二面体群同态象D4p2的4p4阶群,通过考察其相交数得到如下结论:当p是素数且p≥5时,G上的差集不存在。
短句来源
     Let G be a group of order 4 p 4, N be a normal subgroup of G and D be a hypothetical Menon difference set in G ,by investigating the intersection numbers,some necessary conditions are gotten.
     设G是 4 p4 阶群 ,N是G的一个正规子群 ,假设D是G中的一个差集 ,通过考察相交数 ,得到一些D存在的必要条件。
短句来源
     INTERSECTION NUMBERS ON BUNDLES AND EULER CHARACTERISTIC
     丛上的相交数与Euler数(英文)
短句来源
     As a first step of the study on the intersection problem for resolvable Mendelsohn triple systems RMTS( v) , this paper provided a series of constructions for RMTS( v )s with given intersection numbers for v ≤27.
     作为研究可分解 Mendelsohn三元系 RMTS(v)相交数问题的第一步 ,给出了 v≤ 2 7时给定相交数的 RMTS(v)的一系列构造 .
短句来源
     Intersection Numbers of Resolvable Mendelsohn Triple Systems
     可分解Mendelsohn三元系的相交数
短句来源
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  “intersection numbers”译为未确定词的双语例句
     1-homogeneous graphs of diameter d ≥ 2 and valency k > 2,which satisfy the conditions p d2,d = 0,bd ? 1 = 1,a1 = 0 are discussed by means of intersection diagrams,intersection numbers and related known results. And several properties of parameter are obtained,then a concerned opened question is partly settled.
     利用距离正则图的交叉表、交叉数的性质以及已知相关结论,对满足条件pd2,d=0,bd,1=1,a1=0的直径d≥2,价k>2的1-齐次图进行了研究,得到其参数的若干性质,部分地解决了一个相关的公开问题。
短句来源
     In this paper,using intersection diagram,we investigate the distance-regular graph with diameter k≥3 and height h=1 and 3,and obtain some new properties of intersection numbers of this type of graph.
     利用交叉表研究了直径d≥3和高h=1,3的距离正则图,得到了这类图的关于交叉数的一些新性质.
短句来源
     Secondly, using intersection diagram, we study the distance-regular graph with diameter d > 3 and hight h = 1. We show that if bd-1 = 1 and cd≠ a2d, then the diameter d of the graph is bounded by a function depending only on a1. We also obtain some new properties of intersection numbers of the graph.
     我们证明了,如果b_(d-1)=1且c_d≠a_d~2,那么这种图的直径d的界仅是a_1的函数。 我们还得到了这种图的交叉数的一些新性质。
短句来源
     Finally, using intersection diagram, we study the distance-regular graphs with diameter d ≥ 3 and hight h = 2, or 3. We give some new properties of intersection numbers of these graphs.
     最后,利用交叉表我们研究直径d≥3,高h=2或3的距离正则图。 我们给出了这些图的交叉数的一些新性质。
短句来源
     Ed with a generalized feasible cosine sequence, and obtain the intersection numbers of these graphs.
     Ed型距离正则图的特征,并计算了这类图的交叉数.
短句来源
  相似匹配句对
     INTERSECTION NUMBERS ON BUNDLES AND EULER CHARACTERISTIC
     丛上的相交数与Euler数(英文)
短句来源
     Intersection Numbers of Resolvable Mendelsohn Triple Systems
     可分解Mendelsohn三元系的相交数
短句来源
     On Mersenne Numbers
     关于Mersenne数
短句来源
     On e-perfect numbers
     关于e-完全数
短句来源
     Intersection of Art & Tech
     站在艺术和科技的交汇点上
短句来源
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  intersection numbers
We also discuss arithmetic restrictions for divisible designs which satisfy diverse other rules for the intersection numbers and generalize a result of DEMBOWSKI [6; 2.1.11].
      
As a special case, the well-known Ivanov characterization of the intersection numbers of amorphic association schemes is obtained.
      
We compute explicitly the cohomological intersection numbers for the basis and extend the result of Iwasaki and Matsumoto.
      
Generalized Airy Functions and the Cohomological Intersection Numbers
      
Assume that Γ has intersection numbers a1=0 and a2≠0.
      
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A lower limit estimation to intersection number of a class of Lagrangiansubmani folds in T ̄(2n)× CP ̄m×CP ̄m.

本文给出了T ̄(2n),CP ̄m与CP ̄m的乘积中一类Lagrange子流形相交数的下界估计。

The concepts of curve profile, curve intercept, curve intercept density, curve profile area density, intersection density of curve profile and curve profile area density in surface area (A S) were defined. A S expressed the amount of curve profile area of X phase in the unit containing surface area. The test methods and formulas were deduced, e g : A S=I CI /I C=L CI /B. In the formula, I CI and I C indicated the intersection numbers of test line with curve profile and with all the...

The concepts of curve profile, curve intercept, curve intercept density, curve profile area density, intersection density of curve profile and curve profile area density in surface area (A S) were defined. A S expressed the amount of curve profile area of X phase in the unit containing surface area. The test methods and formulas were deduced, e g : A S=I CI /I C=L CI /B. In the formula, I CI and I C indicated the intersection numbers of test line with curve profile and with all the curve respectively. B denoted the curve length formed by 2-dimension section in the curve, I CI being the length of curve intercept. The formula meant that A S was equal to the curve intercept density which equal to the intersection density of curve profiles. Issues of A S about its application and correction for shrinking tissues were discussed. Example for calculating A S was given.

本文系统定义了曲截面、曲截线、曲截线密度、曲截面符号密度、表面曲截面积密度和曲截面交点密度,导出表面曲截面积密度测算公式:AS=ICI/IC=LCI/B,即:表面曲截面积密度等于曲截线密度等于曲截面交点密度。式中ICI为测试线与曲截面的交点数,IC为测试线与整个曲面结构的交点数,B为该曲面在二维平面上所形成的曲线长度,ICI为曲截线长度。对表面曲截面积密度参数的应用问题和组织收缩的校正问题等进行了讨论并举例说明了计算方法。

Let G be a group of order 4 p 4, N be a normal subgroup of G and D be a hypothetical Menon difference set in G ,by investigating the intersection numbers,some necessary conditions are gotten.

设G是 4 p4 阶群 ,N是G的一个正规子群 ,假设D是G中的一个差集 ,通过考察相交数 ,得到一些D存在的必要条件。

 
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