OJAppS  Vol.5 No.7 , July 2015
On a Non-Perturbative Quantum Relativity Theory Leading to a Casimir-Dark Energy Nanotech Reactor Proposal
Abstract: In this paper we outline a non-perturbative quantum relativity theory. Subsequently an actual design of a nanotech energy reactor is based on spacetime vacuum fluctuation of the said quantum relativity theory. Using a compact heap of Fullerene nano particle moduli of a nano matrix device we propose that by maximizing the Casimir forces between these particles as a desirable effect, we can achieve a gradual rather than a sudden implosion pressure. We expect that this will result in a mini holographic universe from which energy can be extracted in a way to constitute a nano energy reactor and function effectively on a hybrid principle somewhere between a Casimir effect and a cold fusion process based on the fusion algebra of a highly structured golden ring quantum field theory. The present theory depends upon many concepts and results, in particular J. Schwinger’s source theory as well as the modern theory of quantum sets, nonlinear dynamics, chaos and chaotic fractals.
Cite this paper: Naschie, M. (2015) On a Non-Perturbative Quantum Relativity Theory Leading to a Casimir-Dark Energy Nanotech Reactor Proposal. Open Journal of Applied Sciences, 5, 313-324. doi: 10.4236/ojapps.2015.57032.

[1]   He, J.-H. (2014) A Tutorial Review on Fractal Spacetime and Fractional Calculus. International Journal of Theoretical Physics, 53, 3698-3718.

[2]   Auffray, J.-P. (2014) Quantum Meteorites: An Extemporaneous Description of the System of the World. Journal of Modern Physics, 6, 878-889.

[3]   Nottale, L. (1996) Scale Relativity and Fractal Spacetime: Application to Quantum Physics, Cosmology and Chaotic Systems. Chaos, Solitons & Fractals, 7, 877-938.

[4]   El Naschie, M.S. (2004) A Review of E-Infinity and the Mass Spectrum of High Energy Particle Physics. Chaos, Solitons & Fractals, 19, 209-236.

[5]   El Naschie, M.S. (2013) The Quantum Gravity Immirzi Parameter—A General Physical and Topological Interpretation. Gravitation and Cosmology, 19, 151-155.

[6]   Witten, E. (1998) D-Branes and K-Theory. Journal of High Energy Physics, 12, 1-35.

[7]   May, J.P. (1977) E-Infinity Ring Spaces and E-Infinity Spectra. Lecture Notes in Mathematics, Springer, Berlin.

[8]   Connes, A. (2000) Noncommutative Geometry Year 2000. Geometric and Functional Analysis. Special Volume, Birkhäuser-Verlag, 481-599.

[9]   Penrose, R. (2004) The Road to Reality. Jonathan Cape, London.

[10]   El Naschie, M.S. (2015) Kerr Black Hole Geometry Leading to Dark Matter and Dark Energy via E-Infinity Theory and the Possibility of Nano Spacetime Singularity Reactor. Natural Science, 7, 210-225.

[11]   El Naschie, M.S. (2015) The Casimir topological Effect and a Proposal for a Casimir-Dark Energy Nano Reactor. World Journal of Nano Science & Engineering, 5, 26-33.

[12]   Schwinger, J. (2014-2015) Cold Fusion Theory: A Brief History of Mine. A Talk Read in an Evening Session by Eugene Mallove at the Fourth International Conference on Cold Fusion ICCF4, Maui, December 1994, Printed Online by Infinity Energy—The Magazine of New Energy Science & Technology.

[13]   Jiang, X.L., Zhou, X.P. and Peng, W.M. (2014) Extraction of Clean and Cheap Energy from Vacuum. Materials for Renewable Energy & Environment, 2, 467-471.

[14]   El Naschie, M.S. (1999) From Implosion to Fractal Spheres. A Brief Account of the Historical Development of Scientific Ideas Leading to the Trinity Test and Beyond. Chaos, Solitons & Fractals, 10, 1955-1965.

[15]   El Naschie, M.S. (2015) Banach Spacetime-Like Dvoretzky Volume Concentration as Cosmic Holographic Dark Energy. International Journal of High Energy Physics, 2, 13-21.

[16]   El Naschie, M.S. (2005) On 336 Kissing Spheres in 10 Dimensions, 528 P-Brane States in 11 Dimensions and the 60 Elementary Particles of the Standard Model. Chaos, Solitons & Fractals, 24, 337-457.

[17]   El Naschie, Mohamed S. (2014) From E = mc2 to E = mc2/22—A Short Account of the Most Famous Equation in Physics and Its Hidden Quantum Entanglement Origin. Journal of Quantum Information Science, 4, 284-291.

[18]   Schwinger, J. (1975) Casimir Effect in Source Theory. Letters in Mathematical Physics, 1, 43-47.

[19]   Finkelstein, D. (1996) Quantum Relativity. Springer, Berlin.

[20]   Hooft, G. (2014) The Cellular Automata Interpretation of Quantum Mechanics. A View on the Quantum Nature of Our Universe, Compulsory or Impossible? arXiv:1405.1548v2

[21]   El Naschie, M.S. (1995) Banach-Tarski Theorem and Cantorian Micro Spacetime. Chaos, Solitons & Fractals, 5, 1503-1508.

[22]   El Naschie, M.S. (2009) Wild Topology, Hyperbolic Geometry and Fusion Algebra of High Energy Particle Physics. Chaos, Solitons & Fractals, 13, 1935-1945.

[23]   Gillet, H. (1981) Riemann-Roch Theorem for Higher Algebraic K-Theory. Advances in Mathematics, 40, 203-289.

[24]   Kodiyalam, V. and Saunder, V. (2001) Topological Quantum Field Theories from Subfactors. Chapman & Hall/CRC, Bacaraton and London.

[25]   Witten, E. (1988) Topological Quantum Field Theory. Communications in Mathematical Physics, 117, 353-386.

[26]   Baez, J.C. and Dolan, J. (1988) Higher-Dimensional Algebra III: N-Categories and the Algebra of Opetopes. Advances in Mathematics, 135, 145-206.

[27]   May, J.P. (2009) What Precisely Are E-Infinity Rings and E-Infinity Spectra. arXiv: 0903.2813v1

[28]   Ketov, S.V. (1995) Conformal Field Theory. World Scientific, Singapore.

[29]   Duplantier, B. and Rivasseau, V. (2003) Poincaré Seminar 2002. Vacuum Energy—Renormalization. Birkhauser, Ba- sel.

[30]   Saller, H. (2006) Operational Quantum Theory I and II. Springer, Heidelberg.

[31]   Milonni, P.W. (1994) The Quantum Vacuum, An Introduction to Quantum Electrodynamics. Academic Press, Boston.

[32]   Connes, A. and Marcolli, M. (2008) Noncommutative Geometry, Quantum Fields and Motives. American Mathematical Society Hindustan Book Agency.

[33]   Stephenson, K. (2005) Introduction to Circle Packing. Cambridge University Press, Cambridge.

[34]   Fried, H.M. (2014) Modern Functional Quantum Field Theory. World Scientific, Singapore.