The Space–Matter–Motion Theory (RMB Theory): An Extended Field Theory of Gravitation
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Description
This paper introduces the RMB Theory – a field-theoretic model that extends General Relativity by coupling spacetime to matter and internal motion.
Based on the tensorial structure
Dμν = α_RMB · Tμλ · M^λ_σ · F^σ_ν,
the theory incorporates energy, motion, and frequency as interacting fields.
A variational principle is used to derive the field equations.
The work includes:
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A reformulation of Einstein’s theory in the RMB framework,
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The definition of the RMB tensor as a triple contraction of field quantities,
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A derivation of a conserved frequency charge via Noether invariance,
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A proposed formula for the universal RMB coupling constant:
α_RMB = (α · G · m_e²) / (ħ · c) -
Several testable predictions, including deviations from General Relativity in rotating systems and frequency-modulated gravitational effects.
This version is the complete English translation of the original German publication:
„Raum-Zeit-Dehnung durch Bewegung – Die RMB-Herleitung einer aktiven Gegenwart“.
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RMB_Theory_EN.pdf
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Related works
- Is supplement to
- Thesis: 10.5281/zenodo.16175654 (DOI)
Dates
- Issued
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2025-07-25Date of public release
References
- Rubin, V. C., Ford Jr., W. K., & Thonnard, N. (1978). Rotational Properties of 21 Sc Galaxies with a Large Range of Luminosities and Radii, from NGC 4605 / R = 4 kpc to UGC 2885 / R = 122 kpc. Astrophysical Journal, 238, 471–487.
- Freeman, K. C. (1970). On the Disks of Spiral and S0 Galaxies. Astrophysical Journal, 160, 811.
- Noether, E. (1918). Invariante Variationsprobleme. Nachrichten von der Gesellschaft der Wissenschaften zu Göttingen, Mathematisch-Physikalische Klasse, 1918, 235–257.
- Einstein, A. (1915). Die Feldgleichungen der Gravitation. Sitzungsberichte der Preußischen Akademie der Wissenschaften zu Berlin, 1915, 844–847.
- Misner, C. W., Thorne, K. S., & Wheeler, J. A. (1973). Gravitation. W. H. Freeman and Company.
- Weinberg, S. (1972). Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity. John Wiley & Sons.
- Peskin, M. E., & Schroeder, D. V. (1995). An Introduction to Quantum Field Theory. Addison-Wesley.
- Zee, A. (2010). Quantum Field Theory in a Nutshell. Princeton University Press.
- Jackson, J. D. (1998). Classical Electrodynamics (3rd ed.). Wiley.
- Sakurai, J. J., & Napolitano, J. (2017). Modern Quantum Mechanics (2nd ed.). Cambridge University Press.
- Planck, M. (1901). Ueber das Gesetz der Energieverteilung im Normalspectrum. Annalen der Physik, 4(3), 553–563.
- Dirac, P. A. M. (1928). The Quantum Theory of the Electron. Proceedings of the Royal Society of London A, 117, 610–624.
- Heisenberg, W. (1927). Über den anschaulichen Inhalt der quantentheoretischen Kinematik und Mechanik. Zeitschrift für Physik, 43, 172–198.
- Feynman, R. P. (1964). The Feynman Lectures on Physics. Addison-Wesley.
- Schwarz, J. H. (2007). String Theory: Progress and Problems. Progress of Theoretical Physics Supplement, 170, 32–44.
- Padmanabhan, T. (2010). Gravitation: Foundations and Frontiers. Cambridge University Press.
- Rovelli, C. (2004). Quantum Gravity. Cambridge University Press.
- Barrow, J. D. (2002). The Constants of Nature: The Numbers That Encode the Deepest Secrets of the Universe. Pantheon Books.
- Fischbach, E., & Talmadge, C. (1998). The Search for Non-Newtonian Gravity. Springer.
- Duff, M. J. (2002). Comment on time-variation of fundamental constants. arXiv:hep-th/0208093.