0.5级电子式电能表的设计与实现

本文论述了一种普及型电子式电能表的设计原理和实现方法，具体讨论了时分割乘法器和电流互感器的组成和误差分析，最后给出测试结果。     

低噪声晶振16次倍频源

本文介绍了低噪声高次倍频器的设计原理及低相位噪声晶振１６次倍频信号源。     

多功能数字信号调制器的研究

本文介绍以８０３１单片机为核心的数字信号调制器的实现原理，由于采用了倍频技术和复合波形合成技术，因而这种数字信号调制器的传输速率在１００－９６００ｂｉｔ／ｓ范围内可调，并且在ＡＳＫ、ＦＳＫ、ＰＳＫ、ＤＰＳＫ、ＱＡＭ等信号调制方式可供选择，以便适用于各种特性的信道。     

可重构阵列自主容错方法研究

设计了一种具有故障自诊断和自修复能力的可重构阵列单元结构。在功能细胞单元内部实现分布式的故障自诊断,在测试到故障后,可以自主地将距故障单元最近的空闲单元进行替换,接着自动取消受故障影响的线网,并在新的布线端点间对这些线网重新布线。以4位并行乘法器为例,实验结果证明了可重构单元阵列的故障自修复能力,并验证其重构时间较短且可靠性较高。     

Arithmetic computation in the tile assembly model: Addition and multiplication

Formalized study of self-assembly has led to the definition of the tile assembly model [Erik Winfree, Algorithmic self-assembly of DNA, Ph.D. Thesis, Caltech, Pasadena, CA, June 1998; Paul Rothemund, Erik Winfree, The program-size complexity of self-assembled squares, in: ACM Symposium on Theory of Computing, STOC02, Montreal, Quebec, Canada, 2001, pp. 459–468]. Research has identified two issues at the heart of self-assembling systems: the number of steps it takes for an assembly to complete, assuming maximum parallelism, and the minimal number of tiles necessary to assemble a shape. In this paper, I define the notion of a tile assembly system that computes a function, and tackle these issues for systems that compute the sum and product of two numbers. I demonstrate constructions of such systems with optimal Θ(1)$\Theta \left(1\right)$ distinct tile types and prove the assembly time is linear in the size of the input.     

基于FPGA的乘法器实现结构分析与仿真

现场可编程门阵列(FPGA)的快速发展为数字信号处理(DSP)系统设计提供了一种新的解决方案，而乘法运算是DSP领域内的一种基本运算，应用极为广泛，对乘法运算基于FPGA的实现结构进行研究具有重要意义。本文分析乘法运算的特点，给出了几种适应FPGA实现的乘法器结构。并在Xilinx公司的ISE 4．1i软件环境下，采用VHDL和VIRELOG硬件描述语言进行了设计实现并对其性能进行了比较分析。     

LMI searches for anticausal and noncausal rational Zames–Falb multipliers

Given a linear time-invariant plant, the search for a suitable multiplier over the class of Zames–Falb multipliers is a challenging problem which has been studied for several decades. Recently, a new linear matrix inequality search has been proposed over rational and causal Zames–Falb multipliers. This letter analyzes the conservatism of the restriction to causality on the multipliers and presents a complementary search for rational and anticausal multipliers. The addition of a Popov multiplier to the anticausal Zames–Falb multiplier is implemented by analogy with the causal search. As a result, a search over a noncausal subset of Zames–Falb multipliers is obtained. A comparison between all the search methods proposed in the literature is given.     

基于锁相放大的近红外光谱信号提取电路研究

锁相放大技术(LIA)是提取微弱信号的重要方法之一,广泛应用于近红外光谱测量领域。基于光谱吸收原理设计的甲烷检测系统,利用移相技术,实现了通过调节偏置电压的大小控制测量信号与参考信号之间的相位差,通过平衡调制解调器AD630实现了相敏滤波功能,有效地抑制了干扰,提高了系统的性能。结果表明:LIA相关器输出电压与甲烷气体体积分数呈线性关系,其线性度拟合系数为0.998 5,灵敏度为0.045 7 V/%。     

Some functional inequalities and inclusion relationships associated with certain families of integral operators

By making use of certain familiar integral operators, the authors introduce and investigate several new subclasses of starlike, convex, close-to-convex, and quasi-convex functions. Among other results presented here, the authors establish a number of inclusion relationships associated with some of these integral operators. Some of the results established in this paper would provide extensions of those given in earlier works.     

Canonical form and mathematical interpretation of electrolyte solution systems

We describe a canonical form of electrolyte solution systems for the mathematical interpretation of solidliquid equilibrium. The canonical form is obtained from the analysis of the algebraic structure of electrolyte solution systems and the Karush-Kuhn-Tucker (KKT) conditions for the minimization of the total Gibbs free energy. As a result, the mathematical role of solid species in the solid-liquid equilibrium problem is explained as a Lagrange multiplier of a sort of the linearly constrained optimization problem. This finding will add to the development of an efficient numerical algorithm for the simulation of electrolyte solution systems. This paper is dedicated to Professor Hyun-Ku Rhee on the occasion of his retirement from Seoul National University.