加强企业文化建设用先进的企业价值观统一员工的思想

通过对企业文化的核心——企业价值观的剖析和理解，提出了“加强企业文化建设，统一全体员工的思想，应着力培育‘价值观’”的看法，对加强企业文化建设工作起到一定的指导作用。     

Symmetric BEM formulations for 2-D steady-state and transit potential problems

This paper presents a new concept for symmetric boundary element method (SBEM) applicable to 2-D steady-state and transit potential problems. Two kinds of SBEM formulations are derived. Symmetry is obtained simply through matrix manipulation, and no hypersingularity appears. Therefore, SBEM is much easier than the traditional symmetric Galerkin BEM. Compared with the traditional asymmetric BEM, the present SBEM can reduce the computational cost for time domain problems only. However, when applied to BEM/FEM coupling procedure, SBEM can reduce the computational cost for both steady-state and time domain problems. Three numerical examples are included to illustrate the effectiveness and accuracy of the present formulations.     

浅议实施差异化战略的措施

随着我国市场的开放，企业面对的竞争日趋激烈，而且企业的竞争优势主要表现为差异化。根据差异化与买方价值的关系，通过技术创新、观念创新实施差异化。     

国产ME型活性染料配伍性的探讨

测定ME型活性染料不同浓度单色及拼混的比移值，对其在轧染中出现的色光波动进行分析，有利于染色质量的提高。     

爱立信/Juniper路由器集群方案介绍

首先简要介绍了集群技术和路由器集群方案,重点说明了其核心——交换网络的结构及其原理,最后对该方案的优点进行了归纳、总结。     

图像奇异值特征矢量缩放不变性分析及应用

图像奇异值特征矢量以其稳定性和它在转置、平移、旋转和镜像变换下具有的不变性,被认为是一种图像的代数特征,广泛应用于图像匹配和图像识别。通过矩阵运算,证明了奇异值特征矢量在图像做缩放变换时具有不变性,并将这种性质运用于图像匹配。实验结果表明这种不变性与奇异值特征矢量在图像做转置、平移、旋转和镜像变换时所具有的不变性一样,是奇异值特征矢量能够作为图像代数特征的一个重要依据。     

Boundary knot method for 2D and 3D Helmholtz and convection–diffusion problems under complicated geometry

The boundary knot method (BKM) of very recent origin is an inherently meshless, integration‐free, boundary‐type, radial basis function collocation technique for the numerical discretization of general partial differential equation systems. Unlike the method of fundamental solutions, the use of non‐singular general solution in the BKM avoids the unnecessary requirement of constructing a controversial artificial boundary outside the physical domain. The purpose of this paper is to extend the BKM to solve 2D Helmholtz and convection–diffusion problems under rather complicated irregular geometry. The method is also first applied to 3D problems. Numerical experiments validate that the BKM can produce highly accurate solutions using a relatively small number of knots. For inhomogeneous cases, some inner knots are found necessary to guarantee accuracy and stability. The stability and convergence of the BKM are numerically illustrated and the completeness issue is also discussed. Copyright © 2003 John Wiley & Sons, Ltd.