DEGREE CONDITIONS FOR GRAPHS TO BE FRACTIONAL （a, b, n）-CRITICAL GRAPHS

Let G be a graph, and a and b be integers with a ≤ b. A graph G is called a fraetional （a, b, n）-critical graph if after any n vertices of G are deleted the remaining subgraph has a fractional [a, b]-factor. In this paper two degree conditions for graphs to be fractional （a, b, n）-eritical graphs are presented, and the degree conditions are sharp in some sense.     

井下抽油泵柱塞与泵筒运动规律的研究

用三元振动模型,综合考虑油柱、抽油杆柱和油管柱的振动.建立起数学模型并离散化,然后用微机编程求解微分方程组.对不同工况下的抽油泵运动规律和抽油机示功图进行分析研究,得出了油管应予锚定的结论,并给出了不同抽油机的适用范围.为进一步研究抽油泵的井下工作机理和故障原因打下了基础.     

基于常规相参雷达实现目标横向一维成像

本文利用ＩＳＡＲ技术对常规相参雷达实现目标横向一维成像问题进行了研究，着重提出了一种基于回波相位差进行相位拟合的运动补偿方法。与以往的方法相比，这种方法具有运算量小，适用范围广等优点。     

Cartesian causation: body–body interaction, motion, and eternal truths

There is considerable debate among scholars over whether Descartes allowed for genuine body–body interaction. I begin by considering Michael Della Rocca’s recent claim that Descartes accepted such interaction, and that his doctrine of the creation of the eternal truths indicates how this interaction could be acceptable to him. Though I agree that Descartes was inclined to accept real bodily causes of motion, I differ from Della Rocca in emphasizing that his ontology ultimately does not allow for them. This is not the end of the story however, since two of Descartes’s successors offered incompatible ways of developing his conflicted account of motion. I contrast the occasionalist view of Nicolas Malebranche that changes in motion derive directly from divine volitions with the non-occasionalist claim of Pierre-Sylvain Regis that such changes derive from a nature distinct from God. In light of Della Rocca’s interpretation, it is noteworthy that the issue of eternal truths is relevant to both alternative accounts. Indeed, Regis took the doctrine that such truths are created to provide crucial support for his alternative to an occasionalist account of body–body interaction. What does not help Della Rocca, however, is that Regis’s view of motion requires a fundamental revision of Descartes’s ontology.     

Descartes’s changing mind

Descartes is always concerned about knowledge. However, the Galileo affair in 1633, the reactions to his Discourse on method, and later his need to reply to objections to his Meditations provoked crises in Descartes’s intellectual development the import of which has not been sufficiently recognized. These events are the major reasons why Descartes’s philosophical position concerning how we know and what we may know is radically different at the end of his life from what it was when he began. We call this later position Descartes’s epistemic stance and contrast it with his earlier methodological, metaphysical realism. Yet Descartes’s epistemic views cannot be separated from other aspects of his work, for example, his views concerning God, causality, metaphysics, and the nature of science. A further meta-implication is that serious errors await any scholar who cites early Cartesian texts in support of late Cartesian positions, or who uses later texts in conjunction with early ones to support a reading of Descartes’s philosophy.     

铜锌铝合金"类流态"振荡时间序列的相空间重构

摘为了揭示固体“类流态”的非线性振荡机理，利用普通的光学显微镜、原子力显微镜（AFM）对Cu—Zn-Al合金表面金相组织进行了观察和研究．用计算机编程技术构建了系统的非线性动力模型，重构了系统的相空间．结果表明，系统存在混沌吸引子，最小嵌入维数为5；控制误差在5％以内，非线性模型可以由原始数据的1000个点预测100个点，超过100点时误差变大，说明了短期的非线性预报的可行性；R／S方法对时间序列演化特征进行分析，得到拟合线近似为直线，且斜率为0．86，表明“类流态”序列具有明显的Hurst效应，H〉1／2，是分式布朗运动，运动具有较强的持续性．     

分数傅立叶变换的光学实现及其应用

分数傅立叶变换(FRFT)是普通傅立叶变换在变换(FT)级次上的推广,具有一些不同于普通傅立叶变换的独特性质。本文系统分析了FRFT的几种定义形式及其所对应的光学实现系统的组成,说明了光信息处理系统实现FRFT的有效性,并把FRFT的相关光学实现系统用于图像数字水印与加密。     

平面布朗运动首中带形之分布

首中时是近代马氏过程的一个重要概念．作为强马氏过程的布朗运动，其首中某集的时间或位置的分布对于研究质点运动以及位势论中的Didchlet问题与平衡问题都有重要意义．球面的首中与末遇分布在六几年就已解决，1981年白苏华等在文献[1]给出了平面布朗运动首中椭圆的分布，本文用类似方法求出平面布朗运动首中带形之分布。     

考虑借贷过程的比例再保险最优控制模型

在一类带分红过程比例再保险模型的基础上,把借贷过程这一因素考虑进去,构造了一新的包括分红过程和借贷过程的比例再保险模型.利用随机分析中的最优控制理论,通过数学分析,针对不同的参数得出了不同情形下最优控制策略及相应的最大回报函数.     

布朗单样本轨道的重分形分析

主要研究布朗单W＝{W（s1,s2)s1，s2≥0}样本轨道的重分形分析问题．在布朗单一致连续模的基础上讨论“α—快点集”的重分形分析性质，得到了两类不同增量形式的“α—快点集”的Hausdorff维数．