Elementary spacetime cycles
arXiv:1305.2802 · doi:10.1209/0295-5075/102/31002
Abstract
Every system in physics is described in terms of interacting elementary particles characterized by modulated spacetime recurrences. These intrinsic periodicities, implicit in undulatory mechanics, imply that every free particle is a reference clock linking time to the particle's mass, and every system is formalizable by means of modulated elementary spacetime cycles. We propose a novel consistent relativistic formalism based on intrinsically cyclic spacetime dimensions, encoding the quantum recurrences of elementary particles into spacetime geometrodynamics. The advantage of the resulting theory is a formal derivation of quantum behaviors from relativistic mechanics, in which the constraint of intrinsic periodicity turns out to quantize the elementary particles; as well as a geometrodynamical description of gauge interaction which, similarly to gravity, turns out to be represented by relativistic modulations of the internal clocks of the elementary particles. The characteristic classical to quantum correspondence of the theory brings novel conceptual and formal elements to address fundamental open questions of modern physics.
6 pages. Accepted for publication in Europhysics Letters (EPL) 30 April 2013
References in corpus (4)
Cited by in corpus (8)
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- Testing Elementary Cycles Formulation of Quantum Mechanics in Carbon Nanotubes and Superconductivity
- Unification of Relativistic and Quantum Mechanics from Elementary Cycles Theory
- AdS/CFT as classical to quantum correspondence in a Virtual Extra Dimension
- Rescaling mechanism and effective symmetry from the ideal cancellation of the parameter in custodial models