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一种线性方程组的并行算法及应用
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作者 苏翃 张为群 《重庆理工大学学报(自然科学)》 CAS 1995年第3期14-18,共5页
通过对线性方程组并行计算的向量长度分析提出了一种并行处理方法,用以判断线性方程组有无解和矩阵秩的多少,并用于处理线性规划问题,为以后利用并行机进行管理开创了一种新的方法。
关键词 线性方程组 并行算法 直接增广法 矩阵向量机
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Action Recognition from a Different View 被引量:1
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作者 陈昌红 干宗良 《China Communications》 SCIE CSCD 2013年第12期139-148,共10页
In this paper,we propose a novel approach to recognise human activities from a different view.Although appearance-based recognition methods have been shown to be unsuitable for action recognition for varying views,the... In this paper,we propose a novel approach to recognise human activities from a different view.Although appearance-based recognition methods have been shown to be unsuitable for action recognition for varying views,there must be some regularity among the same action sequences of different views.Selfsimilarity matrices appear to be relative stable across views.However,the ability to effectively realise this stability is a problem.In this paper,we extract the shape-flow descriptor as the low-level feature and then choose the same number of key frames from the action sequences.Self-similarity matrices are obtained by computing the similarity between any pair of the key frames.The diagonal features of the similarity matrices are extracted as the highlevel feature representation of the action sequence and Support Vector Machines(SVM) is employed for classification.We test our approach on the IXMAS multi-view data set.The proposed approach is simple but effective when compared with other algorithms. 展开更多
关键词 action recognition different view shape-flow descriptor self-similarity matrix diagonal feature
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ON ASYMPTOTIC JOINT DISTRIBUTIONS OF EIGENVALUES OF RANDOM MATRICES WHICH ARISE FROM COMPONENTS OF COVARIANCE MODEL
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作者 CUIWenquan ZHAOLincheng BAIZhidong 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2005年第1期126-135,共10页
In this paper, the authors derive the asymptotic joint distributions of theeigenvalues of some random matrices which arise from components of covariance model.
关键词 Component of covariance model eigenstructure analysis limiting distribution random matrix.
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