粒子超(广义)非线性速度、时间的相对不对称性效应和随体动力学公式

Relative Nonsymmetry Effects of the Super(Generalized) Nonlinear Velocity, Time of a Particle and Its Kinetic Formulae for Followed Body

摘要: 描述了粒子作高速运动时的超(广义)非线性速度、时间的相对不对称性效应和随体动力学诸公式.不对称性效应能解释次级宇宙线μ介子出现寿命延长的问题；也解释了着名的孪生子佯谬中谁年轻的争论问题.最后建立了随体的粒子动力学诸公式.
- 超非线性速度 /
- 相对不对称性 /
- 孪生子佯谬 /
- μ介子 /
- 随体
Abstract: In the paper,it has been described the relative nonsymmetry effects of the super (generalized) nonlinear velocity, time of a particle and its kinetic formulae for the followed body when it moves with high velocity. The nonsymmetry effects can explain the problem appearing in the extention of the life time for the secondary cosmicray, μ mesons; they also can explain the controversial problem who is more young in the famous twin paradox. Finally, the followed body kinetic formulae for the particle have been founded.
- super nonlinear velocity /
- relative nonsymmetry /
- twin paradox /
- μ meson /
- followed body

[1]	杨文熊.广义非线性、非定常力学理论及在粒子物理学中应用[J].应用数学和力学,1995,16(1):23～32
[2]	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
[3]	杨文熊.高速运动粒子质量的守恒性[J].应用数学和力学,1998,19(8):725～729
[4]	Rosser W G V.An Introduction to the Theory of Relativity[M].1964,87～98
[5]	Frisch D H,Smith J H.Measurement of the relativistic time-dilation using Mu-mesons[J].Am J Phys,1963,31:342～355
[6]	杨文熊.广义非线性、非定常力学理论及在粒子物理学中应用[J].应用数学和力学,1995,16(1):23～32
[7]	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
[8]	杨文熊.高速运动粒子质量的守恒性[J].应用数学和力学,1998,19(8):725～729
[9]	Rosser W G V.An Introduction to the Theory of Relativity[M].1964,87～98
[10]	Frisch D H,Smith J H.Measurement of the relativistic time-dilation using Mu-mesons[J].Am J Phys,1963,31:342～355
[11]	杨福家.原子物理学[M](二版).北京:高等教育出版社,1990,440～444
[12]	Kittel C,Knight W D,Ruderman M A.Mechanics,Burkeley Physics Course ⅵ[M].McGraw-Hill,1973
[13]	郝凤岐.积分中值定理[A],中国大百科全书,数学[M].上海:中国大百科全书出版社,1985,857
[14]	高能物理研究所宇宙线室,空间物理研究所宇宙线室．宇宙线物理学[A],物理学词典(下册)[M].北京:科学出版社,1988,9-17～9-18