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麦氏静电理论是建立统一场方程的数学基础
[楼主] 作者:我是肖军  发表时间:2011/03/02 12:48
点击:1058次

http://wenku.baidu.com/view/98974530b90d6c85ec3ac682.html>#

 

麦氏静电作用理论是建立统一场方程的数学基础

                                                                肖 军1,吴显鼎2

 (1. 黄河科技学院信息工程学院,郑州  450063;

2. 郑州大学信息工程学院,郑州  450052)      

摘要:建立包含引力在内的四种场力的统一理论。通过考虑源电场对被作用电荷周围存在的荷电虚粒子云的作用,由麦克斯韦静电作用理论首次证明引力场、核力场及弱力场都是静电场不同形式的作用结果,并证明了同等电荷间的异性引力大于同性斥力,这是导至两中性物体间存在有引力作用的原因。导出的四种场力作用势能及作用力公式在零作用距离时不出现发散结果,且作用力公式均存在有平衡作用距离,在作用距离小于平衡作用距离时,作用力变号。

关键词:电磁学;统一场;作用势能;荷电虚粒子云

中图分类号O412.2                  文献标识码:A             文章编号:

Maxwell's electrostatics theory is the mathematical basis for building universal field formula

XIAO Jun1, WU Xianding2   

(1. HuangHe Science Technical University Information Engineering CollegeZhengZhou ,450063, China;

2. Zhengzhou Univers ityinformation engineering, Zhengzhou  450052, China)

Abstract: Establishing a unified theory of four kinds of field forces including gravity. By considering the source field on the role of the charged virtual particle cloud existed around the being role of charge, Maxwell's theory of electrostatic interaction first proved that the gravitational field、nuclear force field and weak Field are the roles of different forms of electrostatic field results, and proved that the opposite-sex attraction between the same charge is greater than the same-sex attraction, that is leading to the existence of gravitational effects between two neutral objects. The formulas of the four field forces potential energy and force equation which the paper derived don't appear divergent results at zero distance, and the balance-distance existed among the force formulas . When the effect distance is less than the balance-distance , the force changes the direction.

Key words: Electromagnetism, Unified Field, Potential energy, Nuclear virtual particle cloud

 


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上一主题:电子双缝干涉的原理其实很简单 下一主题:时隔近两年,再次想起“70码”
 [2楼]  作者:张崇安  发表时间: 2011/03/03 07:31 

麦克斯韦理论建立在以太基础上,而光、电磁波本性并非介质波,要区分“以太作为次光源”和“带电子物质作为次光源”。前者能量连续,不能使用普郎克常数,后者能量不连续,最小单元正是单个亚光子的动能秒,恰好是普郎克常数。(参见《科学中国人》2011.01,P68-69)

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