会议论文详细信息
24th International Conference on Integrable Systems and Quantum symmetries
Ordinary matter, dark matter, and dark energy on normal Zeeman space-times
Imre Szabó, Zoltán^1,2
Graduate Center, Lehman College, City University of New York, 365 5th Ave, United States^1
Alfréd Rényi Institute of Mathematics, 13-15 Reáltanoda utca, New York
NY
1053, United States^2
关键词: Classical-quantum;    Correspondence principle;    Energy formation;    Hamilton formalism;    Hamiltonian models;    Multi-particle systems;    Riemannian manifold;    Wave operators;   
Others  :  https://iopscience.iop.org/article/10.1088/1742-6596/804/1/012041/pdf
DOI  :  10.1088/1742-6596/804/1/012041
来源: IOP
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【 摘 要 】

Zeeman space-times are new, relativistic, and operator based Hamiltonian models representing multi-particle systems. They are established on Lorentzian pseudo Riemannian manifolds whose Laplacian immediately appears in the form of original quantum physical wave operators. In classical quantum theory they emerge, differently, from the Hamilton formalism and the correspondence principle. Nonetheless, this new model does not just reiterate the well known conceptions but holds the key to solving open problems of quantum theory. Most remarkably, it represents the dark matter, dark energy, and ordinary matter by the same ratios how they show up in experiments. Another remarkable agreement with reality is that the ordinary matter appears to be non-expanding and is described in consent with observations. The theory also explains gravitation, moreover, the Hamilton operators of all energy and matter formations, together with their physical properties, are solely derived from the Laplacian of the Zeeman space-time. By this reason, it is called Monistic Wave Laplacian which symbolizes an all-comprehensive unification of all matter and energy formations. This paper only outlines the normal case where the particles do not have proper spin but just angular momentum. The complete anomalous theory is detailed in [Sz2, Sz3, Sz4, Sz5, Sz6, Sz7].

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