雷电波分析与比较研究

本文对双指数雷电流模型和 IEC1 3 1 2—— 1推荐的雷电流模型进行了分析和研究 ,计算了这两种雷电流模型的雷电流参数。在此基础上 ,用 FFT方法分析了雷电流的频谱分布     

Global Chaos Synchronization between Two New Different Chaotic Systems via Active Control

We present chaos synchronization between two new different chaotic systems by using active control. The proposed controller ensures that the states of the controlled chaotic response system asymptotically synchronizes the states of the drive system. Numerical simulations are shown to verify the result.     

The Design for Automation of Pellet-Forming Process in HL-2A Pellet Fueling System

In the ever fusion experiments in SWIP, pellet forming process was carried out through adjusting relative devices by staff member in site, which will make every pellet-forming process slight distinction and will result in pellet difference in shape, size and intensity. In the intervals of HL-2A discharges, staff member have to go site to accomplish the pellet-forming process, this wastes human power and increase the potential danger. So it is necessary to develop a remote control system to perform the pellet-forming process. The control system needs have the features of real-time, reliability and be easy to operate and maintain.     

雷雨季节如何做好钻探工程施工的安全

本文论述了野外施工工程钻机在雷雨季节可能遭遇雷击现象，就如何采取防直击雷措施进行了分析与研究，即主要对钻机的接闪器，引下线，接地板及接地电阻进行了深入探讨，对野外钻探工程施工安全具有重要意义。     

核磁共振成像用磁体的计算机辅助设计

核磁共振成像用的磁体要求在一定的磁场强度下保持大范围的均匀度。本文给出球形空芯磁体和环形空芯磁体的计算机辅助设计方法。     

Acoustic scattering from multiple spheres by using a kind of addition formulae for the spherical wave functions

A kind of addition formulae for the spherical wave functions is generated by using the bicentric expansion of Green function in spherical coordinates. For an acoustical system with multiple spheres, the addition formulae permit the field expansions all referred to the center of one of the spheres, whose boundary conditions can be consequently used to study the multiple scattering easily. The two-sphere acoustical system with different boundary conditions is considered and the field scattered by each sphere can be obtained by solving an infinite set of two linear, complex, algebraic equations, whose coefficients are coupled through double sums in the spherical wave functions. Finally, the form functions of two spheres insonified by a plane wave at arbitrary angles of incidence are calculated and the addition formulae presented are validated by comparing the corresponding numerical results with those of the existing literature.     

GLOBAL WEAK SOLUTIONS OF THE RELATIVISTIC VLASOV-KLEIN-GORDON SYSTEM IN TWO DIMENSIONS

In this paper we consider the system of classical particles coupled with a Klein-Gordon field in two dimensions.We establish a-priori-bounds on the solutions of this system with initial data satisfying a size restriction derived from conservation of energy.This result,together with the smoothing of"velocity averaging",yields the existence of global weak solutions to the corresponding restricted initial value problem.The size restriction is necessary since energy of the system is indefinite.Finally,we show that the weak solutions preserve the total mass.     

PERMANENCE AND GLOBAL STABILITY TO A NONAUTONOMOUS NONLINEAR DISCRETE SINGLE SPECIES SYSTEM

In this paper,we study some permanence and global stability to a nonau- tonomous nonlinear discrete single species system,and obtain some sufficient condition of global stability to the system.     

混凝土靶球形腔膨胀侵彻模型应用

Bishop等人于1945年开始用解析方法研究侵彻机理，导出了柱形腔和球形腔的准静态v膨胀方程，后来这种方法被称为空腔膨胀理论。目前，空腔膨胀理论已经在多种不同材料靶的侵彻研究中获得较为普遍的应用。Forrestal等人于1997年提出了一个适用于混凝土材料靶的球对称空腔膨胀侵彻模型，模型对靶结构的描述是将其压力与体积应变的关系理想化为不可压或线性可压，而将剪切强度与压力的关系理想化为由一拉伸阈值表示的Mohr-Coulomb准则。