基于网络环境的计算机资料室工作

随着信息技术的迅速发展,基于网络的信息资源共享已成为信息化社会的基本特征。数字化图书馆和电子期刊网的出现,正在改变着人们的阅读习惯,丰富的信息资源和跨时空的浏览方式彻底颠覆了传统的图书馆、资料室的服务模式。同时,数字化图书馆也给资料室管理模式创新带来了新的契机。分析了院系资料室面临的挑战与机遇,探讨了新形势下计算机资料室工作,提出了利用信息技术,改革服务方式,拓展服务内容,提高服务水平,提供有特色的专业服务。     

Editors of APA Journals: 2004 Address List.

Presents the 2004 address list of editors of APA journals. (PsycINFO Database Record (c) 2010 APA, all rights reserved)     

筑牢保密防线 提升我院学报开放办刊能力

由于军校名称准确地反映了军校的任务属性,军校学报在办刊过程中一直面临着保密与交流的最大挑战。为了提升我院学报开放办刊能力,结合编辑出版工作的实际,分析了我院学报保密工作中存在的隐患;从严把政治保密关的视角,提出了增强保密意识、严格落实保密审查制度、健全学报编审制度、完善出版数字化机制的对策。学报的编辑出版实践证明,筑牢安全保密防线是促进我院学报可持续发展的根本。     

iPods in the Sauna or Kids These Days….

Abstract

Inter-play, an on-line index to plays in collections, anthologies and periodicals, provides easy access to the locations of printed plays by making citations for the location(s) of each play searchable by author and/or title. The process of converting the original card file play index into an electronic database available on the World Wide Web is described. The index has been designed to provide easy access to and broad coverage of available plays. New titles are added to the file on a regular basis, placing this Web publication squarely in the electronic journal arena.     

On mesh restrictions to satisfy comparison principles,maximum principles,and the non-negative constraint: Recent developments and new results

This article concerns mesh restrictions that are needed to satisfy several important mathematical properties—maximum principles, comparison principles, and the nonnegative constraint—for a general linear second-order elliptic partial differential equation. We critically review some recent developments in the field of discrete maximum principles, derive new results, and discuss some possible future research directions in this area. In particular, we derive restrictions for a three-node triangular (T3) element and a four-node quadrilateral (Q4) element to satisfy comparison principles, maximum principles, and the nonnegative constraint under the standard single-field Galerkin formulation. Analysis is restricted to uniformly elliptic linear differential operators in divergence form with Dirichlet boundary conditions specified on the entire boundary of the domain. Various versions of maximum principles and comparison principles are discussed in both continuous and discrete settings. In the literature, it is well-known that an acute-angled triangle is sufficient to satisfy the discrete weak maximum principle for pure isotropic diffusion. Herein, we show that this condition can be either too restrictive or not sufficient to satisfy various discrete principles when one considers anisotropic diffusivity, advection velocity field, or linear reaction coefficient. Subsequently, we derive appropriate restrictions on the mesh for simplicial (e.g., T3 element) and nonsimplicial (e.g., Q4 element) elements. Based on these conditions, an iterative algorithm is developed to construct simplicial meshes that preserve discrete maximum principles using existing open source mesh generators. Various numerical examples based on different types of triangulations are presented to show the pros and cons of placing restrictions on a computational mesh. We also quantify local and global mass conservation errors using representative numerical examples and illustrate the performance of metric.