以塑性应变和损伤为参变量的广义非局部损伤本构方程

将塑性应变和非局部损伤取为内变量，引入耗散势，利用连续介质损伤力学和热力学第二定律，建立了一个能全面描述材料本构行为的非局部非弹性损伤本构方程，用该模型计算了单位、单压状态下混凝土材料及20#钢的应力-应变关系曲线，取得了较好的结果．     

不遵守Bell不等式的量子缠绕(英)

本文给出正交态及非正交态的量子缠绕，通过分析两个实例，发现能够产生不遵守Bell不等式最大限度的缠绕态。     

保图像细节的DWAWMTMF算法

提出双窗自适应加权中值-截尾均值滤波算法。根据信号结构特征设计出自适应计算滤波参数的方法,该方法在抑制加性混合噪声和保图像细节等方面有优良的性能,综合性能优于3LH+、DWMTMF、ACWM。     

智能显示终端QX32C_256在键盘管理系统中的应用

本文详细介绍了QX32C_256彩色LCD智能显示终端的主要功能和串行口通信中的指令格式,以及其在键盘管理系统中的应用。     

某些特殊矩阵方程组的解及其有关结论

本文给出了域K上全矩阵代数M_n(k)中几类特殊矩阵方程组的解以及它们与代数M_n(K)的自同构或反自同构之间的密切关系     

波动方程的任意阶精度的十字架格式

构造了解波动方程的任意阶精度的十字架格式，这些格式的精度为Ｏ（Δｔ￣（２ｐ）＋Δｘ￣（２ｑ））。讨论了这些格式的稳定性与时间方向精度的关系，证明了格式的稳定性区域不再随ｐ的增大而扩大，建立了具有任意阶精度显式十字架格式的稳定性区域的上界。     

一类非线性中立型泛函微分方程振动的充要条件

给出非线性中立型泛函微分方程，ｘ（ｔ），ｘ（ｔ－τ＿ｊ（ｔ）））＝０振动的充要条件是，微分不等式无最终正解．     

On the identification of ARMA echelon-form models

An identification procedure for multivariate autoregressive moving average (ARMA) echelon-form models is proposed. It is based on the study of the linear dependence between rows of the Hankel matrix of serial correlations. To that end, we define a statistical test for checking the linear dependence between vectors of serial correlations. It is shown that the test statistic t?_n considered is distributed asymptotically as a finite linear combination of independent chi-square random variables with one degree of freedom under the null hypothesis, whereas under the alternative hypothesis, t?_N/N converges in probability to a positive constant. These results allow us, in particular, to compute the asymptotic probability of making a specification error with the proposed procedure. Links to other methods based on the application of canonical analysis are discussed. A simulation experiment was done in order to study the performance of the procedure. It is seen that the graphical representation of t?_N, as a function of N, can be very useful in identifying the dynamic structure of ARMA models. Furthermore, for the model considered, the proposed identification procedure performs very well for series of 100 observations or more and reasonably well with short series of 50 observations.     

核物理中一个非线性积分方程存在唯一解的充分条件

研究了核物理中的非线性积分方程1=(?)(x)+(?)(x)integral from n=0 to 1(dx/x)R(x,y)/x~2-y~2(?)(y)dy,得到了存在唯一解的一个充分条件.所得结论改进了若干文献中的已知结果.     

具H_0~1初值的半线性方程解的性质

得到了初值的半线性热方程解的存在唯一性结果。