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达朗贝尔方程及其解教学思考
引用本文:杨俊秀,赵文来,夏海霞. 达朗贝尔方程及其解教学思考[J]. 电气电子教学学报, 2011, 33(2): 113-115
作者姓名:杨俊秀  赵文来  夏海霞
作者单位:浙江理工大学,信息电子学院,浙江,杭州,310018
摘    要:达朗贝尔方程及对应推迟位的解是研究电磁辐射的重要理论基础.因此导出推迟位表达式具有重要意义.而电磁场相关的教材通常都是由方程直接给出达朗贝尔方程的解,即推迟位表达式,缺少推算过程及对结果的举例分析.本文利用半经验公式,即先猜测后验证的方法给出其表达式,并阐明其物理意义,实践证明教学效果有所改善.

关 键 词:矢量场  达朗贝尔方程  推迟位  麦克斯韦方程组

Consideration of Teaching on D'Alembert Equations and Its Solution
YANG Jun-xiu,ZHAO Wen-lai,XIA Hai-xia. Consideration of Teaching on D'Alembert Equations and Its Solution[J]. Journal of Electrical & Electronic Engineering Education, 2011, 33(2): 113-115
Authors:YANG Jun-xiu  ZHAO Wen-lai  XIA Hai-xia
Affiliation:(School of Informatics and Electronics,Zhejiang Sci-Tech University,Hangzhou 310018,China)
Abstract:D′Alembert differential equations and its solution are important theory about electromagnetic radiation, so it is necessary to give hysteresis expression and its effect. Usually, D′Alembert differential equations is presented firstly in teaching material, its solution and expression secondly, and there is lack of concretely calculating process and example analysis. On the basis of half-experience formula, D′Alembert differential equations and its solution are given step by step, including its physical meaning in this paper. Practices show that these processes enhance the quality of teaching and obtain satisfied teaching effects partly.
Keywords:vector field  D'Alembert equations  hysteresis expression  Maxwell equations
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