Super Nonlinear Total Energy of a Particle and the Theory of de Broglie Wave

Yang Wenxiong; Yang Changjun

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Yang Wenxiong, Yang Changjun. Super Nonlinear Total Energy of a Particle and the Theory of de Broglie Wave[J]. Applied Mathematics and Mechanics, 1999, 20(5): 499-503.

Citation:

Yang Wenxiong, Yang Changjun. Super Nonlinear Total Energy of a Particle and the Theory of de Broglie Wave[J]. Applied Mathematics and Mechanics, 1999, 20(5): 499-503.

Citation:

Yang Wenxiong, Yang Changjun. Super Nonlinear Total Energy of a Particle and the Theory of de Broglie Wave[J]. Applied Mathematics and Mechanics, 1999, 20(5): 499-503.

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Super Nonlinear Total Energy of a Particle and the Theory of de Broglie Wave

Shanghai Jiaotong University, Shanghai 200030, P R China

Received Date: 1996-10-18
Rev Recd Date: 1998-10-25
Publish Date: 1999-05-15

Abstract

Abstract

By using Laurent series,the velocity(~c)is expanded and then the total energy expression of a particle moving with high velocity is obtained.The total energy contains two parts:the rest energy and the kinetic energy.Also in this paper the theory of the de Broglie wave from the relation of the energy-momentum is obtained in which the phase velocity is still less than the velocity of lightc.
- super nonlinear total energy,
- kinetic energy,
- rest energy,
- momentum,
- de Broglie wave

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References(5)

References

[1]	杨文熊.广义非线性、非定常力学理论及在粒子物理学中的应用[J].应用数学和力学,1995,16(1):23～32.
[2]	杨文熊.粒子超(广义)非线性速度、时间的相对不对称效应和随体动力学关系式[J].应用数学和力学,1999,20(3):263～268.
[3]	杨文熊.幂向量,复合向量数及其函数理论[J].应用数学和力学,1996,17(2):133～138.
[4]	Rosser W G V.An Introduction to the Theory of Relativity[M].London:Butter-worths,1964.
[5]	仉光炯,李洪芳.近代物理[M].上海:上海科学技术出版社,1979.