Pilot Investigation of Space-Time Dynamics as a Probe of Low-Frequency Universal Modulation
DOI:
https://doi.org/10.14331/ijfps.2026.330181Keywords:
space–time pulsation, fundamental vacuum pressure, structural–informational model, soliton particle dynamicsAbstract
This work proposes a structural–informational model of space–time in which a global low-frequency background oscillation (~0.06 Hz) plays a fundamental role in the dynamics and stability of physical systems across all scales. Based on pendulum experiments and a re-examination of Brownian motion, it is argued that purely stochastic molecular impacts are insufficient to explain sustained particle motion. Instead, both macroscopic oscillators (such as Foucault and torsion pendula) and microscopic particles are interpreted as responding to a universal space–time pulsation. The model further reveals a structural correspondence between this space–time pulsation and the cosmic microwave background, suggesting a common underlying physical origin. Within the proposed framework, gravity emerges from a fundamental vacuum pressure acting on a cellular background structure of space–time, while Newton’s gravitational constant is interpreted as an effective parameter arising from the balance between this pressure and a newly introduced surface mass–energy density (SMED). Modified de Broglie relations explicitly incorporate background space–time cells, providing a unified description of orbital dynamics for both micro- and macro-objects. Elementary particles are interpreted as localized soliton-like excitations of space–time energy, with proton structure described by a Gaussian standing-wave configuration whose internal nodal patterns are associated with quark confinement. Mass generation is treated as a geometric–energetic property of space–time rather than as a consequence of interaction with a scalar Higgs field. The approach links gravitation, electromagnetism, and strong interactions to a single underlying physical mechanism associated with vacuum pressure and predicts that dark matter may correspond to stabilized background space–time cells. Overall, the results suggest that matter, fields, and interactions arise from a common structural dynamic of space–time, accessible in principle through low-frequency oscillatory phenomena.
Downloads
References
Balbus, S. A., & Hawley, J. F. (1991). A powerful local shear instability in weakly magnetized disks. The Astrophysical Journal, 376, 214–222.
Bethe, H., & Heitler, W. (1934). On the stopping of fast particles. Proceedings of the Royal Society A, 146, 83–112.
Birkhoff, G. D. (1923). Relativity and modern physics. Harvard University Press.
Davies, P. (1984). Superforce: The search for a grand unified theory. Simon & Schuster.
Einstein, A. (1905). On the motion of small particles suspended in liquids at rest. Annalen der Physik, 17, 549–560.
Frank, J., King, A., & Raine, D. (1992). Accretion power in astrophysics (2nd ed.). Cambridge University Press.
Genthon, A. (2021). The concept of velocity in the history of Brownian motion: From physics to mathematics and back (arXiv:2006.05399).
Goldreich, P., & Julian, W. H. (1969). Pulsar electrodynamics. The Astrophysical Journal, 157, 869–880.
Greisen, K. (1966). End to the cosmic-ray spectrum? Physical Review Letters, 16, 748–750.
Hajra, R., et al. (2024). Ultra-relativistic electron acceleration during auroral electrojet events. The Astrophysical Journal, 965, 146.
Hillas, A. M. (1984). The origin of ultra-high-energy cosmic rays. Annual Review of Astronomy and Astrophysics, 22, 425–444.
Khabazi, N. P., et al. (2016). Multi-particle sedimentation under vibration. In Proceedings of the ICSOBA Conference 2016.
Lemoine, M. (2013). On the origin of ultra-high-energy cosmic rays. Advances in Space Research, 51, 301–308.
Madelung, E. (1927). Quantum theory in hydrodynamical form. Zeitschrift für Physik, 40, 322–326.
Melrose, D. B., & Yuen, R. (2016). Pulsar electrodynamics: An unsolved problem. Journal of Plasma Physics, 82, 635820602.
Morgner, J., et al. (2023). Stringent test of QED with hydrogen-like tin. Nature, 622, 53–57.
Planck Collaboration. (2015). Constraints on primordial magnetic fields. Astronomy & Astrophysics, 594, A19.
Zatsepin, G. T., & Kuz’min, V. A. (1966). On the upper limit of the spectrum of cosmic rays. JETP Letters, 4, 78–80.
Zhussupov, M. (2015). Predicted dynamic and structural criterion of evaluation of gravitational waves. International Journal of Fundamental Physical Sciences, 4(3), 62–71.
Zhussupov, M. (2026). A structural–informational model of space–time: Fundamental pressure, cellular lattice, and vacuum architecture. International Journal of Fundamental Physical Sciences, 16(1), 1–11. https://doi.org/10.14331/ijfps.2026.330179
Published
Issue
Section
License
Copyright (c) 2026 International Journal of Fundamental Physical Sciences

This work is licensed under a Creative Commons Attribution-NoDerivatives 4.0 International License.
WorldCat
Scilit
ORCID