dorsal/arxiv
View SchemaEnergy-Length Rule
| Authors | Alexandru C Mihul, Eleonora A Mihul |
|---|---|
| Categories | |
| ArXiv ID | physics/0608253 |
| URL | https://arxiv.org/abs/physics/0608253 |
Abstract
Lorentz ordering (causality) implies the following rule: for any given energy p0 of a system there is a certain interval c0 on x0 so that their product is the Lorentz ordering constant L It means p0c0 = L. The constant L=hc. Hence Planck constant h in a similar way as c are both consequences of Lorentz metric. The basic ideas are: 1. Lorentz metric implies that x0 must represent a length like the other components of x in X 2. The dual metric space X* is well defined since the Lorentz metric tensor is not singular. The components of the vectors p in X*are interpreted as representing energy. The properties of the physical systems that are direct consequences of the detailed structure of X and X*, and so expressed through the Lorentz Limit L are presented.
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"abstract": "Lorentz ordering (causality) implies the following rule: for any given energy\np0 of a system there is a certain interval c0 on x0 so that their product is\nthe Lorentz ordering constant L It means p0c0 = L. The constant L=hc. Hence\nPlanck constant h in a similar way as c are both consequences of Lorentz\nmetric. The basic ideas are: 1. Lorentz metric implies that x0 must represent a\nlength like the other components of x in X 2. The dual metric space X* is well\ndefined since the Lorentz metric tensor is not singular. The components of the\nvectors p in X*are interpreted as representing energy. The properties of the\nphysical systems that are direct consequences of the detailed structure of X\nand X*, and so expressed through the Lorentz Limit L are presented.",
"arxiv_id": "physics/0608253",
"authors": [
"Alexandru C Mihul",
"Eleonora A Mihul"
],
"categories": [
"physics.gen-ph"
],
"title": "Energy-Length Rule",
"url": "https://arxiv.org/abs/physics/0608253"
},
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