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Relativistic Particle Motion

2012
We consider first the non-relativistic motion of a particle (anonymous because properties of it are not described) in a Euclidean, two-dimensional flat space–time. It can be formulated in terms of concepts of LINCOS+, i.e. the Lingua Cosmica enriched with the elements described in the previous chapter. After that the relativistic cases are treated.
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Statistical relativistic particle

Journal of Applied Probability, 1967
This paper arises from the observation by Dirac [1] that an exact measurement of the velocity of an electron should give one of the instantaneous values ± c. The velocity v < c with which the electron moves bodily is in some statistical sense an average.
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Relativistic particle systems

Physical Review D, 1977
The relationship between the 1961 paper of the above title and more recent papers on the subject is clarified.
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Relativistic Two-Component Particle–Particle Tamm–Dancoff Approximation

Journal of Chemical Theory and Computation, 2016
With the recent introduction of the particle-particle random-phase and Tamm-Dancoff approximations to ab initio theory, routine queries of traditionally difficult systems, such as diradicals and doubly excited states, have been made possible.
Williams-Young, David   +2 more
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Relativistic Quantum Particles

2000
The theory of time reversal and duality of Markov processes was applied to non-relativistic quantum particles in Chapter III. In this chapter we apply the stochastic theory to relativistic quantum particles. We will consider the relativistic Schrodinger equation of a spinless particle in an electromagnetic field.
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Relativistic Systems of Interacting Particles

Physica Scripta, 1970
A multitemporal non-hereditary formulation of relativistic dynamics is given. According to it, a dynamical system of N particles involves some realization of the N-parameter abelian group. The usual concept of flow is replaced by more general tools coming from bitensor calculus.
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Relativistic Free Particles

1968
The fundamental assumption in Newtonian mechanics is the absolute nature of space and time. That our empirical knowledge of the physical world points up to the contrary was one of the cornerstones of Einstein’s great critique of space and time. The analysis of Einstein and Lorentz of the empirical and mathematical nature of the physical phenomena ...
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Relativistic Particle Dynamics. II

Physical Review, 1953
Bakamjian, B., Thomas, L. H.
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Relativistic Spinning Particle

2004
Wit de Bernard   +14 more
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