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再论带电细圆环与导体球壳系统的场分布
引用本文:贾秀敏. 再论带电细圆环与导体球壳系统的场分布[J]. 浙江大学学报(理学版), 2011, 38(2): 182-184. DOI: 10.3785/j.issn.1008-9497.2011.02.013
作者姓名:贾秀敏
作者单位:河北科技大学,理学院,河北,石家庄,050018
基金项目:河北科技大学2008年校立科学研究基金资助项目
摘    要:通过电像法给出了带电细圆环在导体球壳内的"镜像",再根据(连带)勒让德多项式的性质和加法公式,利用叠加原理计算出了带电细圆环与导体球壳系统的空间场分布.该方法简便易懂,适用于求解轴对称性稳恒场的分布.

关 键 词:电势叠加原理  带电细圆环  导体球壳  电像法

Electric field distribution of a system consisting of a charged ring and conducting sphere
JIA Xiu-min. Electric field distribution of a system consisting of a charged ring and conducting sphere[J]. Journal of Zhejiang University(Sciences Edition), 2011, 38(2): 182-184. DOI: 10.3785/j.issn.1008-9497.2011.02.013
Authors:JIA Xiu-min
Affiliation:JIA Xiu-min(College of Sciences,Hebei University of Science and Technology,Shijiazhuang 050018,China)
Abstract:With the method of images,the mirror image of a uniformly charged ring in a conducting sphere is studied.According to character and additive formula of Legendre polynomial,space electric field distribution of a system consisting of a charged ring and conducting sphere is calculated by superposition principle.This method is easily understood,and is applied to solving the distribution of axial symmetric static field.
Keywords:superposition principle of electric potential  charged ring  conducting sphere  method of images  
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