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1)  mirrorimage
自对偶性
1.
This paper, the plane projective graph of knot Lin 3-space was transformed into plane graph of edges with "±1" symbol , the eguivalence and mirrorimage characters of knot L were described by the isomorph and the selfdual quality of G(L).
G(L)之间的同构、自对偶性可以分别来描述L的同痕性、手征性。
2)  self-duality
自身对偶性
1.
In this paper,the self-duality is discussed in the sense of Hartley proper efficient solu-ions,and results similar to [1] and [2]are obtained.
本文在Hartley真有效解的意义下讨论自身对偶性,得到了类似于[1]和[2]中的结果。
3)  self-dual linear space
自对偶线性空间
4)  self-dual code
自对偶码
1.
Subcode chains of quaternary self-dual code
四元域上自对偶码的子码链
2.
In the last ten or more years,the cyclic codes and self-dual codes over finite rings have become a hot issue for coding theorists.
多年来,有限环上的循环码和自对偶码一直是编码研究者所关心的热点问题。
3.
2) C(1) is self-dual quaternary code if C is self-dual code and of the type 8(n/2
研究了Z8-码的重量计数器以及广义的MacWilliams恒等式,同时研究了两个与Z8-码C相关的码C(1)和C(2)的特性,得到了如下结论:若Z8-码C是自正交的,则C(1)和C(2)是自正交的四元码;若Z8-码C是类型为8n2的自对偶码,则C(1)是自对偶四元码。
5)  self dual
自对偶
1.
On the basis of a unified definition of the dual operation and the (anti )self dual operation, the connections of the su(2,2|1) main cluster was used as the fundamental field variables to construct the self dual Lagrangian of conformal supergravity.
利用内外指标的对偶运算及 (反 )自对偶运算的统一定义 ,将su(2 ,2 |1)主丛联络作为基本场变量来构建自对偶的共形超引力拉氏函数 。
2.
In terms of Dirac matrices the self dual and anti self dual decomposition of a conformal supergravity is given and a self dual conformal supergravity theory is developed as a connection dynamic theory in which the basic dynamic variables include the self dual spin connection i.
利用狄拉克矩阵对共形超引力进行自对偶—反自对偶分解得出了自对偶的共形超引力理论 。
3.
The optimizer is global unique,and the resulting foumula is self dual.
就如何选取自调节变尺度法的调节因子及Broyden族参数引入了新的度量函数,给出相应的最优调节因子及最优参数,这一对参数为在保证修正矩阵对称正定条件下的整体最优参数,所得的公式为自对偶
6)  self-dual cycle
自对偶圈
1.
By using it,we give a necessary and sufficient condition of which a cyCle is a self-dual cycle,and we also present a structure theorem of self-dual cycled.
本文定义了n级到n-1级的P元deBruijn-Good图之间的(P,1)同态,并利用给出了一个圈为自对偶圈的判断条件,以及自对偶圈的结构定理。
补充资料:对偶性
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性质: 存在于线性规划问题中的这样一种特性,即每一个规划问题都存在一个与它相关的对偶问题。原问题中的约束条件的个数等于对偶问题的变量的个数;原问题中变量的个数等于对偶问题中约束条件的个数。互为对偶的问题,若一个问题存在最优值,则另一个问题也存在最优值,且两个问题的目标函数最优值相等。

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