relativistic mechanics
- 网络相对论力学
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Thinking over the Criterion of Truth from the Development of Relativistic Mechanics
从相对论力学的发展看真理的标淮
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Thus for energies in this range it is essential to use relativistic mechanics .
所以,对这样大的能量来说,必须应用相对论力学。
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The problem of direction of force and acceleration in relativistic mechanics
关于相对论力学力和加速度方向关系问题的讨论
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Relativistic mechanics ( special ) is derived from the relativity principle of mechanics
从力学相对性原理推导特殊相对论力学
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The theory and method is the basis of researching and studying quantum mechanics and relativistic mechanics .
分析力学的理论和方法是研究和学习量子力学、相对论力学的基础。
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Curvilinear motion of a particle acted by a constant force in relativistic mechanics is studied .
研究在相对论情况下受恒力作用质点的曲线运动规律。
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The electromagnetism laws and the relativistic mechanics are described by the double quaternion .
用双四元数表述了相对论力学和电磁规律。
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The relativistic mechanics in chapter 21 is circumscribed with primary emphasis on the concepts of energy and momentum .
第二十一章的相对论性力学主要限于强调能量和动量的概念。
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In relativistic mechanics , center of mass system is replaced by center of momentum system ( the reference system in which the total momentum of a physical system equals zero ) .
在相对论力学中,质心系(质量中心参照系)亦被有确切定义的动量中心系(系统总动量为零的参照系)所代替。
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In this paper , firstly , the moment of inertia of arbitrarily body in rotational relativistic mechanics and the partial velocity of the nonholonomic mechanical systems are defined .
首先定义了转动相对论力学中任意物体的转动惯量和非完整力学系统的偏速度;
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Calculations of some operators in relativistic quantum mechanics part ⅱ
相对论的量子力学中一些算子的计算&第二篇
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New Forms of Relativistic Quantum Mechanics (ⅱ)
相对论量子力学的新形式(二)
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The first three chapters deal with various aspects of the relativistic quantum mechanics of free particles .
开始三章阐述了自由粒子的相对论量子力学的多个方面。
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The normalization condition of a distribution function should be defined explicitly for establishing relativistic statistical mechanics .
为了建立相对论经典统计力学,分布函数的规格化条件必须明确定义。
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Self-Contradictions of the relativistic quantum mechanics a further research into fundamental theoretical problem of the quantum field theory
相对论量子力学的不自洽性量子场论基本理论问题再探讨之一
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The Levinson theorem and its generalization in relativistic quantum mechanics
Levinson定理及其在相对论量子力学中的推广
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Relativistic Celestial Mechanics and Post-Newtonian Equations of Motion
相对论天体力学和后牛顿运动方程
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The bound state energy levels of monopole pair and of charged MONOPOLE-ELECTRON system & some singular state problems in relativistic quantum mechanics
荷电磁荷-电子等体系的束缚态能级&相对论量子力学中的奇性态问题
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This paper has also compared the results in paper [ 2 ] with that of new relativistic celestial mechanics theory , i. e , DSX method .
本文还将文[2]的方法与相对论参考系的最新结果DSX理论进行了比较。
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Relativistic quantum mechanics for scalar particles and spinor particles in the beltrami-de Sitter spacetime
Beltrami-DeSitter时空中标量和旋量粒子的量子理论
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On the other hand , my feeling is that the relativistic quantum mechanics of electrons has a meaningful place among other theories of mathematical physics .
另一方面,我感觉电子的相对论量子力学有着在其它数学物理中意味深长的地方。
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First of all , we review briefly the noncommutative quantum mechanics , as well as the hydrogen-like atom in relativistic quantum mechanics .
我们首先回顾了非对易量子理论以及相对论量子力学中的类氢原子。
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Solitons and solitary waves in inhomogeneous media are of interest in relativistic quantum mechanics and quantum electronics , e. g. in research on infrared soliton lasers .
非均匀介质中的孤子和孤波对于相对论量子力学和量子电子学(例如红外孤子激光器的研究)是很有意义的。
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According to the fundamental theory of group representations , a direct proof is given for the singleness of demension of Dirac 's matrix in the relativistic quantum mechanics .
根据群表示论的基本定理,对相对论量子力学中狄拉克矩阵维数的唯一性给出直接证明。
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The article discusses how to calculate density of particle 's state of energy in the statistical physics by classical physics and quantum mechanics , and analyzes results of two ways by relativistic quantum mechanics .
本文从经典物理和量子力学的角度讨论了统计物理中粒子能态密度的计算方法,并从相对论量子力学角度分析了两种情况下的计算结果。
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Then the equivalent problem of the Chaplygin 's equation to the Appell 's equation and the relative relations between rotational relativistic analytical mechanics and the classical analytical mechanics is discussed .
其次,研究Chaplygin方程与Appell方程的等价性问题;最后讨论了相对论分析力学与经典分析力学之间的关系。
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According to Dirac 's relativistic quantum mechanics , this , paper analysed the behaviors of magnetic field in normal Zeeman effect ( PaschenBack effect ) and anomalous Zeeman effect and gived the calculating formula of critical value of magnetic field .
本文根据狄拉克的相对论量子力学理论,对产生正常塞曼效应(帕邢&巴克效应)和反常塞曼效应的磁场强弱进行了分析,给出了划分强磁场与弱磁场的临界位计算式。
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The above symmetry should be regarded as a starting point to construct the theory of special relativity , the relativistic quantum mechanics , the quantum field theory and the particle physics , including the very interesting superluminal theory for neutrino ~ ( [ 1 ] ) .
上述对称性应当作为构造狭义相对论,相对论性量子力学,量子场论和粒子物理的出发点,其中关于中微子的超光速理论又是特别有兴趣的。
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Relativistic virtual particle mechanics is a new equivalent theory of relativistic quantum mechanics .
相对论虚粒子力学是相对论量子力学的另一种等价表述。
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Relativistic virtual particle mechanics is established on the basis of virtual particle mechanics . It is proved that relativistic virtual particle mechanics is equivalent to Klein-Gordon equation .
在虚粒子力学基础上,进一步建立了相对论虚粒子力学,证明了相对论虚粒子力学与Klein-Gordon方程的等价性。