Quantum Vacuum Energy, Gravity Manipulation and the Force Generated by the Interaction between High-Potential Electric Fields and Zero-Point-Field
International Journal of Astrophysics and Space Science
Volume 2, Issue 6-1, December 2014, Pages: 1-9
Received: Sep. 22, 2014;
Accepted: Sep. 25, 2014;
Published: Oct. 7, 2014
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Luigi Maxmilian Caligiuri, Foundation of Physics Research Center, FoPRC, via Resistenza 87053 Celico (CS), Italy; University of Calabria, via P. Bucci 87036 Arcavacata Di Rende (CS), Italy
Takaaki Musha, Foundation of Physics Research Center, FoPRC, via Resistenza 87053 Celico (CS), Italy; Advanced Science-Technology Research Organization, Yokohama, Japan
The idea of manipulating and using the energy associated to electrodynamic quantum vacuum, also known as Zero Point Energy (ZPE), for technological applications as, for example, interstellar space propulsion, represents one of the most challenging question both in theoretical and applied physics. During the past years B.Haish, A.Rueda and H.E.Puthoff proposed a model according to which inertia could be considered as the electromagnetic reaction force to interaction between a body and quantum vacuum zero point field (ZPF), opening interesting perspectives about manipulating inertia by electromagnetic fields. Nevertheless this theory, although interesting from both a theoretical and applicative point of view, is for from being complete and presents some questionable points. More recent results have suggested a novel model of quantum vacuum, ruled by “Planck metric” and characterized by an energy density field, able to give a novel interpretation of mass and gravity in terms of variation of such energy density. In this paper we’ll propose an extension of this model allowing the theoretical possibility of inertia and gravity strength manipulation, as well as a more fundamental theoretical explanation of some assumptions of the Haish, Rueda and Puthoff model. In particular, it will be shown that not only inertia but gravitational “constant” as well can be expressed as functions of quantum vacuum energy density, analyzing their relationships with the electromagnetic field, described by vector potential. Finally we will discuss the possibility of space propulsion system by considering the interaction between the zero-point field of the quantum vacuum and the high potential electric field generated in an asymmetrical capacitor, showing the resulting force is driven by quantum vacuum energy density.
Luigi Maxmilian Caligiuri,
Quantum Vacuum Energy, Gravity Manipulation and the Force Generated by the Interaction between High-Potential Electric Fields and Zero-Point-Field, International Journal of Astrophysics and Space Science. Special Issue: Quantum Vacuum, Fundamental Arena of the Universe: Models, Applications and Perspectives.
Vol. 2, No. 6-1,
2014, pp. 1-9.
H. G.. B. Casimir, “On the attraction between two perfectly conducting plates”, Proc. Kon. Ned. Akad. Van Weten., Vol. 51, No. 7, pp. 793 – 796 (1948).
S. K. Lamourex, “Demonstration of the Casimir force in the 0.6 to 6 mm range”, Phys. Rev. Lett. Vol. 78, No. 1, pp. 793 – 796 (1948).
P. W. Milonni, R. J. Cook, M. E. Goggin, “Radiation pressure from the vacuum: Physical interpretation of the Casimir force”, Phys. Rev. A, Vol. 49, No. 2, pp. 678 – 694 (1994).
A. D. Sakharov, “Vacuum Quantum Fluctuations in Curved Space and the Theory of Gravitation”, General Relativity and Gravitation, Vol. 32, No. 2, pp. 365 - 367 (2000).
H. E. Puthoff, “Gravity as a zero-point-fluctuation force”, Phys. Rev. A, Vol.39, No.5, pp. 2333 – 2342 (1989).
A. Rueda, B. Haisch, “Gravity and the Quantum Vacuum Inertia Hypothesis”, arXiv:gr-qc/0504061v3 (2005).
H. E. Puthoff, “Engineering the Zero – Point Field and Polarizable Vacuum for Interstellar Flight”, JBIS, Vol. 55, pp. 137 – 144 (2002).
L.M. Caligiuri, “Quantum Vacuum Energy Density Dynamics and its consequences on Inertia and Gravitation”, submitted for publication.
L. M. Caligiuri, “The Emergence of Space – Time and Matter: Entropic or Geometro – Hydrondynamic Process ? A Comparison and Critical Review”, Quantum Matter, Vol. 3, No. 3, pp. 249 – 255 (2014). DOI: http:/dx.doi.org/10.1166/qm.2014.1120..
L. M. Caligiuri, A. Sorli, “Relativistic Energy and Mass Originate from Homogeneity of Space and Time and from Quantum Vacuum Energy Density”, American Journal of Modern Physics, Vol. 3, No. 2, pp. 51 – 59 (2014). DOI: 10.11648/j.ajmp.20140302.14.
L. M. Caligiuri, A. Sorli, “Gravity Originates from Variable Energy Density of Quantum Vacuum”, American Journal of Modern Physics, Vol. 3, No. 3, pp. 118 – 128 (2014). DOI: 10.11648/j.ajmp.20140303.11.
C. Calvet, “The Quantum Vacuum Lepton / Photon Ratio”, Journal of Theoretics, Vol. 4 No. 2, 2002.
E.Podkletnov, R.Nieminen, “A possible gravitational force shielding by bulk YBa2Cu3O7-x superconductor,” Physica C, Vol. 203, No. 49 pp.441-444 (2008).
N. Li, D. Noever, T. Robertson, R. Koczor, W. Brantley, “Static Test for A Gravitational Force Coupled to Type II YBCO Superconductors”, Physica C, Vol. 281, pp. 260 – 267 (1997).
G.. Modanese, “On the theoretical interpretation of E. Podklenotnov’s experiment”, I.N.F.N. – Trento, Extract from report UTF – 391/96, LANL gr-qc/9612022, presented at World Congress of the International Astronautical Federation, 1997, No. IAA-97-4.1.07.
B. Haish, A. Rueda, H. E. Puthoff, “Physics of the zero-point field implication for inertia, gravitation and mass”, Speculation in Science and Technology, 20 (1997) pp.99-114.
H. E. Puthoff, “Can the vacuum be engineered for spaceflight applications? Overview of theory and experiments”, Journal of Scientific Exploration, Vol.12, No.1, pp. 295-302(1998).
B. Haish, R. Rueda, H. E. Puthoff, “Inertia as a zero-point-field Lorenz force”, Physical Review. A, Vol.49, No.2, pp. 678-694 (1994).
T. Musha, “Possibility of the Space Propulsion System Utilizing the ZPF Field”, Propulsion & Energy Sciences International Forum-SPESIF-2009, American Institute of Physics (2009), pp.194-201.
T.Musha, “Explanation of Dynamical Biefeld-Brown Effect From the Standpoint of ZPF Field”, JBIS, Vol.61 (2008), pp.379-384.
R.P.Feynmann, R.B.Leighton and M.Sands, The Feynman Lectures on Physics, Vol.II, Addison-Wesley,New York(1964).