期刊文献+
共找到3篇文章
< 1 >
每页显示 20 50 100
多项目式课程设计在《软件工程与项目管理》课程教学中的应用 被引量:3
1
作者 陈红霞 黄永康 《大众科技》 2018年第12期78-79,111,共3页
文章分析了高职院校软件工程课程《软件工程与项目管理》在教学内容设置、教学方法、考核方法及评价标准等方面存在的问题,并对此进行课程教学改革的研究,把多项目式课程设计应用到《软件工程与项目管理》课程教学中,以提高学生的软件... 文章分析了高职院校软件工程课程《软件工程与项目管理》在教学内容设置、教学方法、考核方法及评价标准等方面存在的问题,并对此进行课程教学改革的研究,把多项目式课程设计应用到《软件工程与项目管理》课程教学中,以提高学生的软件开发与测试能力、文档写作能力,使高职院校软件技术专业的毕业生能顺应企业的岗位需求。 展开更多
关键词 多项目式 课程设计 软件工程
下载PDF
An Effective Multiple Model Least Squares Method in Tracking of a Maneuvering Target 被引量:3
2
作者 杨位钦 贾朝晖 《Journal of Beijing Institute of Technology》 EI CAS 1995年第1期35+29-34,共7页
A polynomial model, time origin shifting model(TOSM, is used to describe the trajectory of a moving target .Based on TOSM, a recursive laeast squares(RLS) algorithm with varied forgetting factor is derived for tracki... A polynomial model, time origin shifting model(TOSM, is used to describe the trajectory of a moving target .Based on TOSM, a recursive laeast squares(RLS) algorithm with varied forgetting factor is derived for tracking of a non-maneuvering target. In order to apply this algorithm to maneuvering targets tracking ,a tracking signal is performed on-line to determine what kind of TOSm will be in effect to track a target with different dynamics. An effective multiple model least squares filtering and forecasting method dadpted to real tracking of a maneuvering target is formulated. The algorithm is computationally more effcient than Kalman filter and the percentage improvement from simulations show both of them are considerably alike to some extent. 展开更多
关键词 Kalman filters tracking/recursive least squares maneuvering target polynomial model forgetting factor
下载PDF
Computing the Determinant of a Matrix with Polynomial Entries by Approximation
3
作者 QIN Xiaolin SUN Zhi +1 位作者 LENG Tuo FENG Yong 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2018年第2期508-526,共19页
Computing the determinant of a matrix with the univariate and multivariate polynomial entries arises frequently in the scientific computing and engineering fields. This paper proposes an effective algorithm to compute... Computing the determinant of a matrix with the univariate and multivariate polynomial entries arises frequently in the scientific computing and engineering fields. This paper proposes an effective algorithm to compute the determinant of a matrix with polynomial entries using hybrid symbolic and numerical computation. The algorithm relies on the Newton's interpolation method with error control for solving Vandermonde systems. The authors also present the degree matrix to estimate the degree of variables in a matrix with polynomial entries, and the degree homomorphism method for dimension reduction. Furthermore, the parallelization of the method arises naturally. 展开更多
关键词 Approximate interpolation dimension reduction error controllable algorithm symbolicdeterminant Vandermonde systems.
原文传递
上一页 1 下一页 到第
使用帮助 返回顶部