Physics Journal
Articles Information
Physics Journal, Vol.1, No.3, Nov. 2015, Pub. Date: Jan. 9, 2016
The Clifford-Finslerian Linked-Field Leads Branching Multiverse
Pages: 375-381 Views: 1022 Downloads: 606
[01] Fred Y. Ye, School of Information Management, Nanjing University, Nanjing, China.
Focusing on the issue of multiverse, the physical linked-measure contributes the Clifford-Finslerian linked-field, which generates branching multiverse. While Clifford algebra supplies interior dynamics for generating inner branching structure, Finsler geometry provides catastrophic branches of space-time metric and curvature, as exterior dynamics. The branching multiverse is different from countless multiverse, as the branches are deterministic, where all branches integrate and produce limited multiverse. The contribution let the multiverse get rid of puzzle from a non-scientific term, then return to the correct path for approaching real physics. Meanwhile, with keeping the tradition of analytical mechanics, the wave-particle duality is clearly interpreted at both micro-level and macro-level and the cosmological model is suggested to verify its curvature change.
Clifford-Finslerian Unification, Linked-Field, Unified Field, Multiverse, Branching, Cosmological Model
[01] Everett, H. Relative State Formulation of Quantum Mechanics. Reviews of Modern Physics, 29, 454–462 (1957).
[02] DeWitt, B. S. and Graham, R. N. (eds.) The Many-Worlds Interpretation of Quantum Mechanics, Princeton: Princeton University Press (1973).
[03] Steinhardt, P. Big Bang blunder bursts the Multiverse bubble. Nature, 510(7503), 9 (2014).
[04] Tegmark, M. Parallel Universes. Scientific American, 288(5), 40–51 (2003).
[05] Greene, B. A Physicist Explains Why Parallel Universes May Exist. Interview with Terry Gross. (2011, Archived 2014).
[06] Penrose, R. The Road to Reality: a complete guide to the laws of the universe. London: Jonathan Cape (2004).
[07] Weinberg, S. Living in the multiverse. In Carr, B. (ed). Universe or multiverse? Cambridge: Cambridge University Press (2007).
[08] Hestenes, D. Spacetime physics with geometric algebra. American Journal of Physics, 71(7), 691–714 (2003).
[09] Doran, C. J. L. and Lasenby, A. N. Geometric Algebra for Physicists. Cambridge University Press (2003).
[10] Ye, F. Y. A Clifford-Finslerian physical unification and fractal dynamics. Chaos, Solitons and Fractals, 41(5), 2301-2305 (2009).
[11] Ye, F. Y. The Linked-measure and Linked-field for Linking Micro-particles to Macro-cosmos and Dispelling Dark Matter and Dark Energy. Physical Journal, 1(2), 89-96 (2015).
[12] Ye, F. Y. Branching dynamics: A Theoretical Interpretation of Natural Phenomena. International Journal of Modern Nonlinear Theory and Application, 2, 74-77 (2013).
[13] Deavours, C. A. The Quaternion Calculus. The American Mathematical Monthly, 80, 995-1008 (1973).
[14] Chern, S. S. Finsler geometry is just Riemannian geometry without the quadratic restriction, Notices AMS, 43, 959-63 (1996).
[15] Thom, René. Structural Stability and Morphogenesis: An Outline of a General Theory of Models. Reading: Addison-Wesley (1989).
[16] Zeeman, E.C. Catastrophe Theory-Selected Papers 1972–1977. Reading: Addison-Wesley (1977).
[17] Cao, S. L. Relativity and cosmology in Finslerian time–space. Beijing: Beijing Normal University Press (2001) (in Chinese).
[18] Ye, F. Y. The Physical linked-measure works as vortex with linking to turbulence. Physical Journal, 1(3), 209-215 (2015).
[19] Susskind, L. The World as a Hologram. Journal of Mathematical Physics, 36 (11), 6377–6396 (1995).
[20] Susskind, L. The Anthropic landscape of string theory. arXiv:hep--th/0302219 (2003).
[21] Becker, K., Becker, M. AND Schwarz, J.H. String Theory and M-theory: A Modern Introduction. Cambridge: Cambridge University Press (2007).
[22] Planck Collaboration. Planck 2013 results. I. Overview of products and scientific results. Astronomy & Astrophysics, 571, A1 (2014); XVI. Cosmological parameters. Astronomy & Astrophysics, 571, A16 (2014).
[23] Andrei Linde and Vitaly Vanchurin. How many universes are in the multiverse? Physical Review D, 81, 083525 (2010).
[24] Andrea De Simone, Alan H. Guth, Andrei Linde, Mahdiyar Noorbala, Michael P. Salem, and Alexander Vilenkin. Boltzmann brains and the scale-factor cutoff measure of the multiverse. Physical Review D, 82, 063520 (2010).
[25] Alan H. Guth and Yasunori Nomura. What can the observation of nonzero curvature tell us? Physical Review D, 86, 023534 (2012).
[26] Olive, K.A. et al. (Particle Data Group). Review of particle physics. Chinese Physics C, 38, 09000 (2014).
MA 02210, USA
AIS is an academia-oriented and non-commercial institute aiming at providing users with a way to quickly and easily get the academic and scientific information.
Copyright © 2014 - American Institute of Science except certain content provided by third parties.