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- In this paper, we mainly extend the lattice isomorphism theorem in module theory to the sets. 摘要本文把模论中的部分结果推广到集合上，主要得到了集合上等价关系格的同构定理。
- Abstract The concept of normal fuzzy hyperideals of hyperrings is introduced and then some fuzzy isomorphism theorems of hyperrings is obtained by normal fuzzy hyperideals. 摘要 引入超环的正规模糊超理想概念;利用其刻画超环的模糊同构定理.;关键词 超环;正规模糊超理想;同构
- In this paper,we prove the first isomorphism theorem,the second isomorphism theorem, the extension theorem of simorphism, and another so me important properties of FAR-module. 证明了FAR模的第一同构定理、第二同构定理、同构扩展定理以及其他一些重要性质。
- This paper has firstly defined the factor struture M/P(M) of commutatiuely residual monoid M by its sub-monoid P(M), then we have studied its properties and given out some isomorphism theorem. 本文首先定义了交换剩余幺半群M相对于其子半群P（M）的商结构M／P（M），然后研究了它的性质并给出了一些同构定理。
- isomorphism theorems of group theory 群论的同构定理
- Isomorphism Theorems of Fuzzy Topological Ring 模糊拓扑环的同构定理
- The Invariant SD-sub-algebra and Some Isomorphism Theorems 不变SD子代数的若干同构定理
- In this paper we give the definition of fuzzy prime ideal and study fuzzy congru-ence. By using the fuzzy congruence we prove some isomorphic theorems of fuzzy semigroups. 本文给出了半群的模糊素理想;模糊同余的定义;利用同余证明了模糊半群的一些同构定理.
- A dimensional theorem and an isomorphic theorem for Hilbert space under the generalized continuum hypothesis (GCH) is given. 本文在广义连续统假设2=a+1(简记为GCH)下,给出Hilbert空间的维数定理和同构定理。
- Geometrical theorems grew out of empirical methods. 几何定理是从经验得出的。
- The Characterzations of Inner Ideal in Concrete Operator Algebra and an Isomorphism Theorem Between Them 具体算子代数的内理想刻画及同构定理
- The Isomorphic Theorem of Finite Abel Group 有限Abel群的同构定理
- isomorphism theorems 同构定理
- Let us restate the assertions above as a theorem. 我们把上述的断言重新表述为一个定理。
- Below we give two theorems covering these cases. 下面我们给出有关这些情况的两条定理。
- hurewicz isomorphism theorem 胡列维茨同构定理
- Distortion Theorems for functions in the class. 由此推出族中函数的偏差定理。
- third isomorphism theorem 第三同构定理
- Up to isomorphism, there is just one complete graph on vertices. 在同构意义下，几个顶点的完全图只有一个。
- The second proof of Theorem 26 is due to James. 定理26的第二个证明属于詹姆斯。
