∏定理,∏ theorem
1)∏ theorem∏定理
1.Basic concept of Dimension and∏ theorem and principle of homogeneity on dimensional analysis are introduced in this paper.主要介绍了量纲的基本概念、量纲分析的∏定理及齐次性原则 ,用两个实例解释了量纲分析在物理中的应用 ,最后指出了用量纲分析问题时应注意的问题和存在的不
2)law[英][l?:][美][l?]定理
1.According to differentiable manifolds theory, the paper discusses tile Legendre transformation of the Pfaffian form, introdues the operator of the Legendre transformation, derives the relation between the Legendre transformation and the partial differentiation and proves threelaws.从微分流形理论出发，讨论了Ｐｆａｆｆ形式的勒让德变换；引入了勒让德变换算子；给出了勒让德变换与偏微商的关系；证明了两个定理和一个引理。
英文短句/例句
1.Theorem g is called binomial theorem.定理g称为二项式定理。
2.The Tri chord Theorem and Ptolemy s Theoremare Equivalent to Each Other;三弦定理和Ptolemy定理等价
3.Orlicz-Pettis Type Theorem;Orlicz-Pettis型定理
4.KKM Theorem, Coincidence Theorem and Equilibrium Existence Theorem;KKM定理，重合点定理以及平衡存在定理
5.Proving Preparing Theorem of Euler Theorem and Wilson Theorem;Euler定理和Wilson定理的预备定理的证明
6.Research on MM Axioms and Kesi s"Ideal Appearance"Axioms;MM定理与科斯定理的“理想状态”研究
7.Pythagorean theoremph.0. 【数】勾股定理; 毕达哥拉斯定理; 毕氏定理
8.uniform ergodic theorem均匀遍历定理;均匀遍历定理;一致遍历定理
9.teller lieb simon theorem特勒 里伯 紊定理
10.the proof of a theorem,ie in geometry（几何）定理的证明.
11.Some Brauer Versions of Dolfi Theorems;Dolfi定理的Brauer形式
12.On the Extension of Riemann-Lebesgue Theorem;Riemann-Lebesgue定理的推广
13.Fermat s Last Theorem in Euclidean Rings;Euclidean环中的Fermat定理
14.Application of the Caley-Hamilton Theorem;Cayley-Hamilton定理应用
15.The Characteristic of Series-compact Sets in C(X) Space;Arzela-Ascoli定理推广
16.A New Proof for Borg-Levinson TheoremBorg-Levinson定理新证
17.Some rational proofs of the Cayley-Hamilton theoremCayley-Hamilton定理的有理证明
18.A Decision Theorem on the Stability of Higher Dimensional Interval Matrix;高维区间矩阵稳定性的一个判定定理
相关短句/例句
law[英][l?:][美][l?]定理
1.According to differentiable manifolds theory, the paper discusses tile Legendre transformation of the Pfaffian form, introdues the operator of the Legendre transformation, derives the relation between the Legendre transformation and the partial differentiation and proves threelaws.从微分流形理论出发，讨论了Ｐｆａｆｆ形式的勒让德变换；引入了勒让德变换算子；给出了勒让德变换与偏微商的关系；证明了两个定理和一个引理。
3)theorem[英]["θ??r?m][美]["θi?r?m]定理
1.Nature,law andtheorem of safety;安全的本质、规律和定理
2.4theorems on whirl transform of rotor vibration;转子进动分析的4个定理
3.How to design the experience project by yourself validates the electriciantheorem;如何自拟实验方案验证电工学中的实验定理
4)theorems[英]["θi?r?m][美]["θi?r?m]定理
1.The Remark about Some Theorems of Real Number s Continuity;关于实数连续性定理的一点注记
2.A class of fixed pointtheorems on a compact hausdorff topological space;紧哈斯道夫拓扑空间上的一类不动点定理
3.This article has introduced some common basic natures of prime numbers,and has discussed other non-common natures andtheorems of prime numbers.本文介绍了素数的一些基本性质,并探讨了素数的一些其他非常见性质与定理。
5)judgement theorem判定定理
1.Then, a usefuljudgement theorem about Boyce Codd normal form was advanced and proved.在函数依赖的范畴内对关系模型的规范化理论及其运用问题进行了研究 ,证明了关于Boyce- Codd( BC)范式两个定义的等价性 ,提出了关于 BC范式的一个实用的判定定理并加以证明 。
2.In this paper,twojudgement theorems are given to act the same function of test.本文给出两个综合评判的判定定理,使得综合评判选出的最优方案有无差错能够自查,以避免可能发生的决策失误,最后给出了一个实例以说明方法的有效性。
6)decision theorem判定定理
1.In this paper, severaldecision theorems for periodic function are given and proved, and then their applications are illustrated by the use of examples.给出并证明周期函数的几个判定定理,并举例说明它们的一些应用。
2.In this paper, thedecision theorems that the equation type Ⅲ of fuzzy matrix has a solution when the index is one were studied, and we had obtained a series of solution that equation type Ⅲ of fuzzy matrix has a solution when the index is one.提出了Fuzzy矩阵的Ⅲ型方程当指数为1时有解的判定定理,得到了一系列关于Fuzzy矩阵的Ⅲ型方程当指数为1时有解的结构。
3.Utilizing these concepts,this paper presents the law and its -f-attribute control and proposes,the theorem of -f-attribute control,thedecision theorem of -f-attribute control and the recognisition rule and application of -f-attribute control.利用这些概念,提出规律与它的-f-属性控制,并给出-f-属性控制定理,-f-属性控制判定定理,-f-属性控制识别准则与应用。
延伸阅读
∏∏ 求积 ∏k=1n ak 表示 a1a2···an. ∏k=14 (k + 2) = (1 + 2)(2 + 2)(3 + 2)(4 + 2) = 3 × 4 × 5 × 6 = 360从…到…的积算术 直积 ∏i=0nyi 表示所有 (n+1)-元组 (y0,…,yn)。 ∏n=13r = rn…的直积集合论
