1)  Dual categories
对偶范畴
2)  duality
对偶
1.
Lagrangian duality for vector optimization of set-valued maps;
集值映射向量最优化中的拉格朗日对偶问题
2.
Study on risk measures-duality method;
风险的测度研究──对偶方法
3.
Optimality and duality for minimax fractional problems;
极大极小分式优化的最优性与对偶
3)  dual
对偶
1.
Fuzzy subgradient algorithm for solving Lagrangian relaxation dual problem;
利用模糊次梯度算法求解拉格朗日松弛对偶问题
2.
A dual characterization for Benson proper efficiency;
Benson真有效性的对偶特征
3.
The generalization of a dual J.M.Child inequality;
J.M.Child不等式的对偶推广
4)  antithesis
对偶
1.
Apply of Symmetry and Antithesis in day-to-day Teaching Activities in Science and Technology Aesthetics;
科技美学中对称、对偶在日常教学中的应用
2.
Tai Ji and Antithesis--Research of Psychology and Rhetoric,Series 4;
太极与对偶——心理与修辞研究之四
3.
In Chinese classical poems, "antithesis" is a widely used means to reflect the contrasting parts of the world, achieving beauty in form and in sense.
中国古典诗词中,对偶和对仗(一种比较严格的对应),经常使用,以反映客观世界对立统一的双方。
5)  antithetical parallelism
对偶
1.
A statistical analysis of antithetical parallelisms in Zuo s Commentary;
《左传》对偶艺术之实证研究
2.
By applying such ways as statistical analysis,comparative study,illustration and evaluation,the author tries to show the unique features of the antithetical parallelism,a very important rhetorical device successfully used by Ban Gu,the ancient Chinese historian,in his masterpiece History of the Former Han Dynasty,with a view to appreciating its elegant language style from a different perspective.
通过量化、比较、示例及赏析等方法,具体揭示作为《汉书》重要修辞手法的对偶在艺术上的不凡之处,以及《汉书》语言的骈俪特色。
3.
By applying such ways as statistical analysis,comparative study,illustration,the author tries to show the unique features of the antithetical parallelism in Zuo s Commentary,a classic devoted to render an interpretation of the Spring and Autunm Annals(Chunqiu),with a view to providing a special perspective for an appreciation of language features in this classic.
借助相关数据之比较、众多种类之列举,具体剖析《左传》对偶运用的艺术特色,以期为其语言风格的研究提供一些有益的参考。
6)  weak duality and strong duality
弱对偶与强对偶
参考词条
补充资料:对偶范畴


对偶范畴
dual category

  对偶范畴【山目口姆,叮:八即‘cr砚”皿a.RaTerop二],范畴C的 范畴C“,与C有同样的对象,而其态射的集合Homc.(A,B)=Hom。(B,A)(“箭头倒过来”).范畴C。中两个态射u与。的合成定义为C中v与“的合成.范畴C中的概念与陈述都换成C“中的对偶概念与陈述.因此,满态射的概念对偶于单态射的概念,投射对象的概念对偶于内射对象的概念,直积的概念对偶于直和的概念,等等 .C上的反变函子变成C。上韵共变函子. 对偶范畴(d“al Category)有时可以直接实现;例如,离散Abel群范畴等价于与紧Abel群范畴相对偶的范畴(no.Tp盯.。对偶性(POn句哪如d庄山ty)),而仿射概形的范畴等价于与有单位元的交换环的范畴相对偶的范畴.B.H.八aHHJIoB撰【补注】范畴C的对偶范畴也称为逆范畴(opp书ite。姻卯口),也用记号CoP来表示(见范畴(口征即ry)). 周伯埙译
  
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