# Motion of Confined Particles

Miller D, Rollmann D (2016)
arXiv:1608.04239.

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We carry out numerical evaluations of the motion of classical particles in Minkowski Space $\mathbb{M}^{4}$ which are confined to the inside of a bag. In particular, we analyze the structure of the paths evolving from the breaking of the dilatation symmetry, the conformal symmetry and the combination of both together. The confining forces arise directly from the corresponding nonconserved currents. We demonstrate in our evaluations that these particles under certain initial conditions move toward the interior of the bag.
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Miller D, Rollmann D. Motion of Confined Particles. arXiv:1608.04239. 2016.
Miller, D., & Rollmann, D. (2016). Motion of Confined Particles. arXiv:1608.04239
Miller, D., and Rollmann, D. (2016). Motion of Confined Particles. arXiv:1608.04239.
Miller, D., & Rollmann, D., 2016. Motion of Confined Particles. arXiv:1608.04239.
D. Miller and D. Rollmann, “Motion of Confined Particles”, arXiv:1608.04239, 2016.
Miller, D., Rollmann, D.: Motion of Confined Particles. arXiv:1608.04239. (2016).
Miller, David, and Rollmann, Dirk. “Motion of Confined Particles”. arXiv:1608.04239 (2016).
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