关于旋转周期结构计算的注记

基于离散 Fourier变换 ,在解析方程的层次上将旋转周期结构的问题化为若干个关于局部结构的问题 ,指出旋转周期结构计算的另一途径     

Computations of eigenpair subsets with the MRRR algorithm

The main advantage of inverse iteration over the QR algorithm and Divide & Conquer for the symmetric tridiagonal eigenproblem is that subsets of eigenpairs can be computed at reduced cost. The MRRR algorithm (MRRR=multiple relatively robust representations) is a clever variant of inverse iteration without the need for reorthogonalization. STEGR, the current version of MRRR in LAPACK 3.0, does not allow for subset computations. The next release of STEGR is designed to compute a (sub‐)set of k eigenpairs with ??(kn) operations. Because of the special way in which eigenvectors are computed, MRRR subset computations are more complicated than when using inverse iteration. Unlike the latter, MRRR sometimes cannot ignore the unwanted part of the spectrum. We describe the problems with what we call ‘false singletons’. These are eigenvalues that appear to be isolated with respect to the wanted eigenvalues but in fact belong to a tight cluster of unwanted eigenvalues. This paper analyses these complications and ways to deal with them. Published in 2006 by John Wiley & Sons, Ltd.     

Symbolic Sequences Generated by a Special Class of Discrete Systems With Discontinuity and Input

In this paper, we study the symbolic sequences generated by aclass of discrete systems. This class contains the double-modulators, a typical example of discretetime electronic systems with discontinuity and input. First we develop ageneral theory and then we apply it to some examples in order to obtainsets of inadmissible sequences.     

BIVARIATE REAL-VALUED ORTHOGONAL PERIODIC WAVELETS

In this paper, we construct a kind of bivariate real-valued orthogonal periodic wavelets. The corresponding decomposition and reconstruction algorithms involve only 8 terms respectively which are very simple in practical computation. Moreover, the relation between periodic wavelets and Fourier series is also discussed.     

On computation of real eigenvalues of matrices via the Adomian decomposition

The problem of matrix eigenvalues is encountered in various fields of engineering endeavor. In this paper, a new approach based on the Adomian decomposition method and the Faddeev-Leverrier’s algorithm is presented for finding real eigenvalues of any desired real matrices. The method features accuracy and simplicity. In contrast to many previous techniques which merely afford one specific eigenvalue of a matrix, the method has the potential to provide all real eigenvalues. Also, the method does not require any initial guesses in its starting point unlike most of iterative techniques. For the sake of illustration, several numerical examples are included.     

一种基于ebXML规范构建组件库的方法

针对软组件的管理要求，本文在扩充OASIS bXML注册信息模型的基础上，提出了一种基于ebXML注册库和存储库标准，管理软组件资源的方案，并给出了该软组件库的组件注册框架结构，该方案符合OASIS的ebXML注册信息模型规范和ebXML注册服务规范，具有通用性和推广应用价值并举例说明了组件注册框架的使用过程。     

Office自动判分系统的设计思想与实现

Microsoft Office自动判分系统基于浏览器/服务器结构,考生通用浏览器向服务器传送,按考题要求完成的Office文件,并在服务器端实现对考生上传的Word、Excel、PowerPoint文件的自动判分。该系统使用类和对象对考生上传的文件进行实例化,从中读取相应属性进行判分,再把最终分数写     

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 H.B.Jayaraman在20世纪80年代推导的悬链线索元有限元 法计算精度高，特别适用于精度要求比较高的大型索结构. 但是， 当索原长Lu的取值与悬索两节点之间的直线长度相近时，迭 代不易收敛，甚至发散. 提出了当该迭代不收敛时，应采用的迭 代策略. 计算结果表明，该方法准确，计算精度高，可供悬索结 构设计、施工时参考.     

试油测试射孔管柱的间隙元分析

建立了管柱接触非线性问题的间隙元法。用此方法对试油测试射孔管柱的受力状态进行了分析，并通过现场应用实例证明了此方法的可靠性和准确性。根据此方法开发的应用软件可为井下管柱的结构设计提供理论依据。