Local Lorentz transformation and mass-energy relation of spinor
In this paper, we strictly establish classical concepts and relations according to a Dirac equation with scalar, vector, and nonlinear potentials. To calculate classical parameters for a moving spinor, the local Lorentz transformations for parameters are derived. The calculation shows
that different kinds of potential result in different energy-speed relations, and the energy-speed relations for each potential are derived in detail. The usual mass-energy relation E = mc
2 holds only for the linear spinor. The energy-speed relations can be
used as fingerprints to identify the interactive potentials of a particle by elaborated experiments. The analysis and results of this paper can also provide some natural explanations for the foundation of quantum mechanics, and clarify some long-standing puzzles in the theory.
Keywords: Classical Approximation; Foundation of Quantum Mechanics; Local Lorentz Transformation; Mass-Energy Relation
Document Type: Research Article
Publication date: 13 March 2018
- Physics Essays has been established as an international journal dedicated to theoretical and experimental aspects of fundamental problems in Physics and, generally, to the advancement of basic knowledge of Physics. The Journal's mandate is to publish rigorous and methodological examinations of past, current, and advanced concepts, methods and results in physics research. Physics Essays dedicates itself to the publication of stimulating exploratory, and original papers in a variety of physics disciplines, such as spectroscopy, quantum mechanics, particle physics, electromagnetic theory, astrophysics, space physics, mathematical methods in physics, plasma physics, philosophical aspects of physics, chemical physics, and relativity.
- Editorial Board
- Information for Authors
- Submit a Paper
- Subscribe to this Title
- Ingenta Connect is not responsible for the content or availability of external websites
- Access Key
- Free content
- Partial Free content
- New content
- Open access content
- Partial Open access content
- Subscribed content
- Partial Subscribed content
- Free trial content