竞技体操现场技术姿态特征识别系统

人体动作姿态的识别是当前研究的热点,而对于运动员技术姿态的计算是非常困难的但其应用十分广泛。针对竞技体操现场中运动员的技术姿态识别展开研究,通过监控设备对竞技体操现场进行图像采集,对图像进行关节点标定,利用加权量化矩阵表示技术姿态特征用以解决不同关节点的权重区分度问题,经过权重修正后的关节点相对坐标作为技术姿态特征用以解决标定关节点时产生的误差所造成的识别精度下降的问题,基于多种姿态特征建立技术姿态描述算子并构建特征数据库,用于训练基于支持向量机的多类分类器,以实现竞技体操现场中对体操运动员技术姿态特征的识别。实验表明,提出的方法实现了11种体操运动员运动姿态的特征识别,在识别效率和精度上具有令人满意的结果。     

离散数学图的邻接矩阵的教学设计

图的矩阵表示法,有着重要的意义。一般离散数学教材中对邻接矩阵的概念及其作用的介绍是零散的,学生感觉不到其重要性,也不知如何应用。为了让学生掌握如何利用矩阵来解决图论中的一些问题的知识,对邻接矩阵的作用进行有意义的总结和归类,并对教学内容进行设计,在教学实践中取得好的效果。     

连通图的关联矩阵的积和式的计值方法

在文[1]的基础上以积和式的laplace展开定理为依据，对p阶连通图的关联矩阵B的大子阵进行分类讨论，给出了perB的计值方法。     

基于主成分分析法的科技期刊评价方法

针对目前科技期刊评价方法中存在的指标之间相关性问题和指标权重选取问题,提出了基于主成分分析的科技期刊评价方法.该评价方法通过相关系数矩阵的特征向量将评价指标线性变化成彼此独立的主成分,根据主成分累计贡献值确定主成分的取用维数,由主成分方差确定权重.其优点是:可以消除由于指标间的相关性带来的偏差,降低计算维数,从而降低指标选择的难度,提高评价结果的可信度;此外,可以消除人为确定指标权重引起的弊病,使评价结果更具客观性和准确性.     

利用矩阵求解关系的闭包(英文)

求解关系的闭包是一个重要的问题,它的求解主要有三种方法,其中包括集合表达式、关系图和矩阵.利用集合表达式和关系图来求解往往很繁琐,利用矩阵求解,效率则会较高,就此问题进行了研究,建立了数学模型,并利用编程使之在计算机上能够操作实现一般求解.     

互素多项式在线性变换下的维数特征

给出了一类线性变换多项式的维数特征定理,并通过将该定理应用于矩阵多项式的秩问题,获得或推广了现行相关文献中的许多结果。     

Towards skin polarization characterization using polarimetric technique

Measurement of optical properties of skin is an expanding and growing field of research. Recent studies have shown that the biological tissue, especially skin, changes the polarization state of the incident light. Using this property will enable the study of abnormalities and diseases that alter not only the light intensity but also its polarization state. In this paper we report an experimental study for measuring changes of polarization state of the light scattered from a phantom similar to a sample model of scattering skin. Using the notation of Stokes vector for the polarized light and Mueller matrix for the sample with its polarization properties, we have shown that some elements of the matrix were particularly sensitive to the changes of the polarization-altering physical properties of the scatterers within the phantom.      

空间连杆机构装配构形的建模及求解

提出完全有效元素法并用于建立一类空间连杆机构装配构形问题的统一数学模型;将综合消元法用于确定机构的所有装配构形。实例计算表明,本文理论正确、方法实用新颖、程序运行可靠。     

Young children,gender and the heterosexual matrix

In this paper I consider the adult focus of current mainstream gender theory. I relate this to how the concept of the heterosexual matrix originates in a social contract which excludes children from civil society. I argue that this exclusion is problematic both for theoretical reasons and from the perspective of children themselves. I start by discussing the nature of the heterosexual matrix and its foundations. I consider the implications for participation which arise from being named as a child, how that affects children's attempts to claim participation in civil society, and how this is related to children's naming of themselves as gendered. I then briefly consider the possibility that, because of their exclusion, children might also be considered to be exempt from the heterosexual matrix. However, I argue, there is considerable evidence that children are actively sexual beings who also work hard to claim inclusion in local practices of heterosexuality. I end by suggesting that there are three key reasons for this: that the discourses of normative sexuality provide children with a language to express sexual feelings; that self-insertion in the heterosexual matrix is a way for children to claim rights to participation; and that taking up heterosexual formations is a means whereby children can experience the power of naming themselves as part of the social world.     

一类具有强奇性的矩阵型偏微分方程的正解的存在性

研究矩阵型强奇异偏微分方程 其中,Ω⊂Rⁿ是有界开集,M（x）是定义在Ω上的实对称矩阵,-p<-1,0 < q < 1,λ>0是参数,f（x）∈L¹（Ω）,f（x）>0 a.e.in Ω。证明,如果存在u₀ ∈H₀¹（Ω）满足∫_Ωf（x）|u₀|^1-pdx <+∞,则对任意的λ>0上述方程都有正H₀¹-解,即慢速解。我们注意到,对于奇异方程,古典解即C²（Ω）∩C（Ω）解不一定是H₀¹（Ω）解。