CPM中相关同步技术的研究

针对连续相位调制系统,提出了一种利用相关器来辅助实现同步的方法,分为差分相关、绝对相位相关两种方法.通过MATLAB仿真,分析了两种相关方法的性能.在性能最佳的基础上,提出了一种利用FPGA实现的简化算法,节省了FPGA芯片的逻辑资源,使相关器的FPGA有效实现变为可能.     

水中气泡激光远场干涉分析

根据干涉理论对水中气泡产生的激光远场干涉现象进行分析,并对干涉光强度、产生的干涉条纹数以及条纹间距进行了计算.结果表明:水中气泡产生的远场干涉与气泡大小及观察角密切相关;条纹数随气泡半径呈线性变化;条纹间距随观察角的增大而增大.实际拍摄的干涉图像得到了很好的证实.     

Lonworks技术在网络中的应用

以神经元芯片TMPN3150作为LON网络控制技术中节点的核心部分,将探测器与神经元芯片以离散信号形式相连接,由主控计算机进行监控,从而构成一个完整的控制体系.根据LON网络的特点主要介绍构建系统时的软硬件的设计、遇到的问题及解决办法.     

不同电磁脉冲对细导线的耦合

 采用时域有限差分法,结合细线处理方法,分别对超宽带电磁脉冲、快前沿电磁脉冲和核电磁脉冲在自由空间细导线上耦合的电流进行了数值计算,得出了不同前沿和脉宽的电磁脉冲在细导线上的感应电流。     

Topological structure preserving numerical simulations of dynamical models

This paper brings together two methods producing numerical solutions with a statement of their quality — the nonstandard finite difference method and the method of validated computing. It deals with the construction and the analysis of reliable numerical discretizations of dynamical systems by employing these two techniques. An epidemiological model is used as a model example for their combined application.     

用联合变换相关器实现灰阶图像绝对差度量光学匹配

将绝对差度量（ＡＤＭ）引入联合变换相关器（ＪＴＣ）,实现了灰阶图像光学匹配的计算机模拟实验,利用循环编码方法,通过联合变换相关器一步绝对差度量,相关后的图像通过取高阈值的分割方法来实现对目标的准确判断,针对高斯噪声干扰情况,分析了阈值选择问题,提高了灰阶目标识别抵抗器材怕畸变干扰的能力。     

基于极化拍频激光绝对频率与原子能级差的测量方法研究

研究级联三能级系统中的极化拍频技术哪现其对能级差的测量精度决定于学跃迁的均匀增宽,在符合拍频条件下,两独立光源拍频的频差可以超出激光线宽,激光绝对频率的测量精度可达到与激光线宽同一量级。     

非牛顿流体内流传热研究

在本文中,研究了注入轴对称模腔非牛顿流体非定常流动.本文的第二部份研究了上随体Maxwell流体管内热流动.对于注入模腔流动.其本构方程采用幂律流体模型方程.为了避免在表现粘度中温度关系引起的非线性.引进了一特征粘度的概念.描述本力学过程的基本方程是,本构方程、定常状态的运动方程、非定常能量方程及连续方程.该方程组在空间是二维问题,在数学上是三维问题.采用分裂差分格式求得本方程组的数值解答.分裂法曾成功应用于求解牛顿流体问题.在本文中,首次将分裂法成功地应用解决非牛顿流体流动问题.对于圆管内热流,给出了差分格式,使基本方程组化为一个三对角方程组.其结果,给出了不同时刻的模腔内二维温度分布.     

An analysis of overlapping Schwarz method for a weakly coupled system of singularly perturbed convection-diffusion equations

In this article, we have developed an overlapping Schwarz method for a weakly coupled system of convection-diffusion equations. The method splits the original domain into two overlapping subdomains. A hybrid difference scheme is proposed in which on the boundary layer region, we use the central finite difference scheme on a uniform mesh, whereas on the nonlayer region, we use the mid-point difference scheme on a uniform mesh. It is shown that the numerical approximations converge in the maximum norm to the exact solution. We have proved that, when appropriate subdomains are used, the method produces almost second-order convergence. Furthermore, it is shown that two iterations are sufficient to achieve the expected accuracy. Numerical examples are presented to support the theoretical results. The main advantage of this method used with the proposed scheme is that it reduces iteration counts very much and easily identifies in which iteration the Schwarz iterate terminates.     

L1-type smoothness indicators based weighted essentially nonoscillatory scheme for Hamilton-Jacobi equations

This article presents an improved fifth-order finite difference weighted essentially nonoscillatory (WENO) scheme to solve Hamilton-Jacobi equations. A new type of nonlinear weights is introduced with the construction of local smoothness indicators on each local stencil that are measured with the help of generalized undivided differences in L¹-norm. A novel global smoothness measurement is also constructed with the help of local measurements from its linear combination. Numerical experiments are conducted in one- and two-dimensions to demonstrate the performance enhancement, resolution power, numerical accuracy for the proposed scheme, and compared it with the classical WENO scheme.