排序方式: 共有19条查询结果,搜索用时 15 毫秒
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分次环的分次Jacobson根 总被引:25,自引:2,他引:25
本文通过引入弱拟正则元的概念,对一般Monoid分次环A(未必有1)给出以内部元素刻划的分次Jacobson根JG(A).证明当A有1时,JG(A)与通常定义的Jg(A)相等.对JG(A)性质的讨论,推广了最近的许多结果.作为应用,我们给出了Artin分次环的全部基本结构定理. 相似文献
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On the Quasi-regularity of Semi-Dirichlet Forms 总被引:2,自引:0,他引:2
We prove that if a right Markov process is associated with a semi-Dirichlet form, then the form is necessarily quasi-regular. As applications, we develop the theory of Revuz measures in the semi-Dirichlet context and we show that quasi-regularity is invariant with respect to time change. 相似文献
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Chillumuntala Jayaram 《代数通讯》2017,45(6):2394-2400
In this paper we establish some characterizations for weak π-rings. 相似文献
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T为紧致度量空间X上的连续映射,M(X)为X上所有Borel概率测度.设x∈X,记Mx(T)为概率测度序列{1n∑n 1i=0δTi(x)}在M(X)中的极限点的集合,其中δx表示支撑集是{x}的点测度.记W(T)和QW(T)分别为T的弱几乎周期点和拟弱几乎周期点集.本文证明,如果(X,T)非平凡且满足specifcation性质,则存在x,y∈QW(T)/W(T)(称为真拟弱几乎周期点),分别满足μ∈Mx(T),x∈Supp(μ)和ν∈My(T),y∈/Supp(ν),回答了周作领等提出的公开问题.Mx(T)在弱拓扑中是紧致连通集,所以,要么是单点集,要么是不可数集.如果x∈QW(T)/W(T),则Mx(T)是不可数集.一个自然的问题是,怎么刻画M x(T)是单点集的点x(这时x称为拟正则点).本文给出M x(T)是单点集的充要条件. 相似文献
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We search for conditions on a countably compact (pseudocompact) topological semigroup under which: (i) each maximal subgroup
H(e) in S is a (closed) topological subgroup in S; (ii) the Clifford part H(S) (i.e. the union of all maximal subgroups) of the semigroup S is a closed subset in S; (iii) the inversion inv: H(S) → H(S) is continuous; and (iv) the projection π: H(S) → E(S), π: x ↦ xx
−1, onto the subset of idempotents E(S) of S, is continuous.
相似文献
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给定单位圆盘D={z||z|1}上调和映照f(z)=h(z)+g(z),其中h(z)和g(z)为D上的解析函数,满足f(0)=0,λf(0)=1,ΛfΛ.通过引入复参数λ,|λ|=1,本文研究调和映照Fλ(z)=h(z)+λg(z)和解析函数Gλ(z)=h(z)+λg(z)的性质,得到Fλ(z)和Gλ(z)单叶半径的精确估计.作为应用,本文得到单位圆盘D上某些K-拟正则调和映照Bloch常数的更好估计,改进和推广由Chen等人所得的相应结果. 相似文献
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Lá szló Zsilinszky 《Proceedings of the American Mathematical Society》1996,124(8):2575-2584
Sufficient conditions for abstract (proximal) hit-and-miss hyperspace topologies and the Wijsman hyperspace topology, respectively, are given to be Baire spaces, thus extending results of McCoy, Beer, and Costantini. Further the quasi-regularity of (proximal) hit-and-miss topologies is investigated.
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We characterize the ordered semigroups which are decomposable into simple and regular components. We prove that each ordered semigroup which is both regular and intra-regular is decomposable into simple and regular semigroups, and the converse statement also holds. We also prove that an ordered semigroup S is both regular and intra-regular if and only if every bi-ideal of S is an intra-regular (resp. semisimple) subsemigroup of S. An ordered semigroup S is both regular and intra-regular if and only if the left (resp. right) ideals of S are right (resp. left) quasi-regular subsemigroups of S. We characterize the chains of simple and regular semigroups, and we prove that S is a complete semilattice of simple and regular semigroups if and only if S is a semilattice of simple and regular semigroups. While a semigroup which is both π-regular and intra-regular is a semilattice of simple and regular semigroups, this does not hold in ordered semigroups, in general. 相似文献