不分明化拓扑中的几乎分离公理

在不分明化拓扑空间中，利用正则开集、R-邻域和δ-闭包等概念导入了AT0-，AT1-，AT2-，AT3-，AT4-分离公理，并且给出了这5个公理的等价命题以及它们的关系．     

半群Q(k)的极大正则子半带

设T(X)和O(X)分别是X上的全变换半群和保序全变换半群,Y是X的非空子集,令F(X,Y)={α∈T(X):Xα?Yα?Y},OF(X,Y)=O(X)∩F(X,Y).当Y=n≥4时,对任意的2≤k≤n-2,考虑半群Q(k)={α∈OF(X,Y):Im(α)≤k}的极大正则子半带的结构,利用Miller-Clifford定理,证明了半群Q(k)的极大正则子半带有且仅有两类:A(α)=Q(k-1)∪(J(k)\L_α),α∈J(k);B(β)=Q(k-1)∪(J(k)\R_β),β∈N(k).     

层间位移约束下高层框架支撑结构的单步优化法

从虚功角度将基于层间位移约束的高层建筑规则结构多约束优化问题转化为基于顶层整体转动的单约束问题,并提出了基于虚功的单步优化法.通过算例分析了单步优化法应用情况,并将其优化结果与SAP2000有限元分析软件优化结果进行对比.结果表明:针对层间位移约束,采用单步优化法用钢量节省约10%.     

Global attractor for the Navier–Stokes equations with the heat convection in a cylindrical pipe

Global existence of regular solutions to the Navier–Stokes equations coupled with the heat convection in a cylindrical pipe has already been shown. In this paper, we prove the existence of the global attractor to the equations and convergence of their solutions to a stationary one. Copyright © 2012 John Wiley & Sons, Ltd.     

Highly edge-connected factors using given lists on degrees

Let G be a 2k-edge-connected graph with and let for every . A spanning subgraph F of G is called an L-factor, if for every . In this article, we show that if for every , then G has a k-edge-connected L-factor. We also show that if and for every , then G has a k-edge-connected L-factor.     

On a family of highly regular graphs by Brouwer,Ivanov, and Klin

Highly regular graphs for which not all regularities are explainable by symmetries are fascinating creatures. Some of them like, e.g., the line graph of W. Kantor’s non-classical $GQ(5^2,5)$, are stumbling stones for existing implementations of graph isomorphism tests. They appear to be extremely rare and even once constructed it is difficult to prove their high regularity. Yet some of them, like the McLaughlin graph on 275 vertices and Ivanov’s graph on 256 vertices are of profound beauty. This alone makes it an attractive goal to strive for their complete classification or, failing this, at least to get a deep understanding of them. Recently, one of the authors discovered new methods for proving high regularity of graphs. Using these techniques, in this paper we study a classical family of strongly regular graphs, originally discovered by A.E. Brouwer, A.V. Ivanov, and M.H. Klin in the late 80s. We analyse their symmetries and show that they are $(3,5)$-regular but not 2-homogeneous. Thus we promote these graphs to the distinguished club of highly regular graphs with few symmetries.     

左半正则B-拟-Ehresmann半群

良B-拟-Ehresmann半群是幂等元子带B满足一些条件的半群,其中B被称为投射带。纯整半群、型W半群、纯整超rpp半群和投射纯整幺半群都是良B-拟-Ehresmann半群。本文刻画了投射带是左半正则带的良B-拟-Ehresmann半群。     

鲁西南自闭症儿童随班就读情况调查

通过对鲁西南地区自闭症儿童随班就读情况的调查，发现普通学校教师对自闭症知识普遍匮乏，对就读学生的特殊行为特征无法控制和调整；学生家庭教育状况堪忧。建议加强对随班就读学校的教师和校领导自闭症知识培训和师资建设；通过家校沟通让家长有正确认识；教育部门应设置相关入学考试标准。     

试论例会在高校图书馆管理工作中的重要作用

结合工作实践,论述了例会在高校图书馆管理工作中的重要作用,指出有效的例会可以提高图书馆员工的办事效率,提升各部门主管的管理能力,实现图书馆发展及个人素质提高的双赢.