导出圆电流的磁感应强度的简便方法

避开繁琐的椭圆积分推导,用微积分导出了圆电流在空间各点的磁感应强度的定积分公式,再变换成用椭圆积分表示的精确解.     

激光斜入射光阴极对束流质量的影响及其优化

 针对美国布鲁克海文国家实验室（BNL）型的光阴极微波电子枪,模拟了不同分布状态的驱动激光脉冲斜入射光阴极对束流质量的影响,给出了改变注入相位和补偿线圈磁场强度对发射度的优化结果。结果表明：光斑椭圆化将会导致发射度的大幅增长,优化效果不理想;波前不同步导致的发射度增长对于纵向高斯分布的脉冲可以得到理想的优化。对于斜入射引起的光斑椭圆化和波前不同步问题给出了光学校正方法及部分测量结果。此外,模拟结果显示,对于横向均匀分布的激光脉冲,适当椭圆度的光斑比圆形光斑更有利于提高电子束质量。     

Development of the fast arcing protection for ECRH system on the HL-2A tokamak

1 Introduction A series of engineering tests and physical experiments,including ECRH[1],was carried out on the HL-2A tokamak in 2005.A fast arcing protection system[2] was developed to ensure operating of ECRH facilities[3],especially the gyrotron,against arcing in the transmission line.     

Negative Refraction and Near-Field Imaging of an Elliptical-Rod Photonic Crystal Slab in the Second Band

Negative refraction and imaging properties of the electromagnetic wave through a two-dimensional photonic crystal （PC） slab, which consists of a square lattice of elliptical dielectric rods immersed in the air background, is studied by the plane-wave expansion method and the finite-difference time-domain method. A point source placed in the vicinity of the PC slab can form a good-quality image spot through the PC slab for the incident frequencies within the second photonic band. The calculated result also shows that negative refraction occurs in this kind of PC slab.     

动力学椭圆代数A_(q,p,)()的Drinfeld流

从推广的Yang -Baxter关系“RLL =LLR ”出发 ,利用高秩高斯分解 ,得到了动力学椭圆代数Aq,p ,^π(gln〈)及其对应的Drinfeld流 .其中R ,R 是A(1)n -1面模型对应的谱参数有一关于代数中心平移的动力学R矩阵     

Asymptotic behavior of positive solutions of semilinear elliptic equations in ℝ n , II

In this paper, we will analyze further to obtain a finer asymptotic behavior of positive solutions of semilinear elliptic equations in R^n by employing the Li＇s method of energy function.     

R~n上一类半线性椭圆方程解的存在唯一性和渐近性质

用上下解方法和位势估计，研究Rn上具有次线性项加超线性项半线性椭圆方程给出了其有界正解的存在性、唯一性和渐近性质，其中为常数，参数．     

几类特殊测地块的构造

本文给出了一种构造给定直径ｄ和围长ｇ的测地块的方法，它是文（１）中构造法的推广，解决了文（１）中待研究的几个问题，同时对文（１）中的一错误进行了修正。     

Inverse Coefficient Problems for Elliptic Hemivariational Inequalities

This paper is devoted to a class of inverse coefficient problems for nonlinear elliptic hemivariational inequalities. The unknown coefficient of elliptic hemivariational inequalities depends on the gradient of the solution and belongs to a set of admissible coefficients. It is shown that the nonlinear elliptic hemivariational inequalities are uniquely solvable for the given class of coefficients. The result of existence of quasisolutions of the inverse problems is obtained.     

椭圆偏振光直接实验证的数据处理方法

从理论上分析了大学物理吉有关在椭圆偏振光实验里得不到椭圆曲线的原因,提出了得到椭圆曲线的数据处理方法。