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High Energy Physics and Cosmology as Computation

American Journal of Computational Mathematics 2016年第3期6卷 185-199页

作者： Mohamed S. El Naschie Department of Physics Faculty of Science University of Alexandria Alexandria Egypt

The present paper is basically written as a non-apologetic strong defence of the thesis that computation is part and parcel of a physical theory and by no means a mere numerical evaluation of the prediction of a theory which comes towards the end. Various general considerations as well as specific examples are given to illustrate and support our arguments. These examples range from the practical aspect to almost esoteric considerations but at the end, everything converges towards a unity of theory and computation presented in the form of modern fractal logic and transfinite quantum field theory in a Cantorian spacetime. It is true that all our examples are taken from physics but our discussion is applicable in equal measure to a much wider aspect of life.

关键词： Fractal Logic E-Infinity Theory Cantorian-Fractal Spacetime P. Erdos A. Turing computer Transfinite Turing Machine A. Connes Noncommutative Geometry von Neumann Continuous Geometry golden mean computer Pointless Geometry Fuzzy Sets Fuzzy Logic

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From E=mc^(2) to E=mc^(2)/22—A Short Account of the Most Famous Equation in Physics and Its Hidden Quantum Entanglement Origin

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Journal of Quantum Information Science 2014年第4期4卷 284-291页

作者： Mohamed S.El Naschie Department of Physics University of AlexandriaAlexandriaEgypt

Einstein’s energy mass formula is shown to consist of two basically quantum components E(O) = mc2/22 and E(D) = mc2(21/22). We give various arguments and derivations to expose the quantum entanglement physics residing inside a deceptively simple expression E = mc2. The true surprising aspect of the present work is however the realization that all the involved “physics” in deriving the new quantum dissection of Einstein’s famous formula of special relativity is actually a pure mathematical necessity anchored in the phenomena of volume concentration of convex manifold in high dimensional quasi Banach spaces. Only an endophysical experiment encompassing the entire universe such as COBE, WMAP, Planck and supernova analysis could have discovered dark energy and our present dissection of Einstein’s marvelous formula.

关键词： Special Relativity Varying Speed of Light Hardy’s Quantum Entanglement Dark Energy Measure Concentration in Banach Space ‘tHooft Fractal Spacetime Witten Fractal M-Theory E-Infinity Theory Transfinite Cellular Automata golden mean computer Endophysics Finkelstein-Rossler-Primas Theory of Interface

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Kähler Dark Matter, Dark Energy Cosmic Density and Their Coupling

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Journal of Modern Physics 2016年第14期7卷 1953-1962页

作者： Mohamed S. El Naschie Department of Physics Faculty of Science Alexandria University Alexandria Egypt

We utilize homology and co-homology of a K3-Kähler manifold as a model for spacetime to derive the cosmic energy density of our universe and subdivide it into its three fundamental constituents, namely: 1) ordinary energy;2) pure dark energy and 3) dark matter. In addition, the fundamental coupling of dark matter to pure dark energy is analyzed in detail for the first time. Finally, the so-obtained results are shown to be in astounding agreement with all previous theoretical analysis as well as with actual accurate cosmic measurements.

关键词： Kähler Topology Dark Matter E-Infinity Super Strings golden mean computer Kerr Black Hole Geometry Accelerated Cosmic Expansion Fractal Cantorian Spacetime

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