Feigenbaum scenario for turbulence and Cantorian E-infinity theory of high energy particle physics

Chaos, Solitons and Fractals

Volumn 32, Issue 3, 2007, Pages 911-915

  El Naschie, M S ^a  

^a KING ABDULAZIZ CITY FOR SCIENCE AND TECHNOLOGY   (Saudi Arabia)

Author keywords

[No Author keywords available]

Indexed keywords

CHAOS THEORY; ELEMENTARY PARTICLES; GEOMETRY; HIGH ENERGY PHYSICS; QUANTUM THEORY;

FEIGENBAUM SCENARIO; FIBONACCI-LIKE GEOMETRICAL GROWTH; QUANTUM FIELD THEORY; QUANTUM GEOMETRY;

ATMOSPHERIC TURBULENCE;

EID: 33845228892     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.chaos.2006.08.014     Document Type: Article

References (20)

1. Kaku M. Introduction to superstrings and M-theory (1999), Springer, New York
2. Penrose R. The road to reality (2004), Jonathan Cape, London
3. Connes A. Non-commutative geometry (1994), Academic Press, New York
4. El Naschie M.S. A review of E-infinity. Chaos, Solitons & Fractals 19 (2004) 209-236
5. El Naschie M.S. Elementary prerequisites for E-infinity. Chaos, Solitons & Fractals 30 (2006) 579-605
6. El Naschie M.S. On a fuzzy Kähler-like manifold which is consistent with the two-slit experiment. Int J Nonlinear Sci Numer Simulat 6 2 (2005) 95-98 [An invited article for World Year of Physics in 2005]
7. He Ji-Huan. Transfinite physics. Shanghai, PR China; 2005. ISBN 988-98846-5-8.
8. Ord G. Transfinite physics - treading the path of Cantor and Einstein. Chaos, Solitons & Fractals 25 4 (2005)
9. El Naschie M.S. On the topological ground state of E-infinity spacetime and the superstring connection. Chaos, Solitons & Fractals 32 2 (2007) 468-470
10. Feigenbaum M.J. Presentation functions, fixed points and a theory of scaling function dynamics. J Statist Phys 52 (1988) 527-569
11. Goldfain E. Derivation of lepton masses from the chaotic regime of the linear σ-model. Chaos, Solitons & Fractals 14 (2004) 1331-1340
12. Helleman R. In: Cohen E, editor. Self generating chaotic behaviour in nonlinear mechanics. Fundamental problems in statistical mechanics, vol. 5; 1980. p. 165-233.
13. 't Hooft G. The mathematical basis for deterministic quantum mechanics. arXiv:quant-ph/0604008V2, 26 June 2006.
14. Kogan I, Polyakov D. Ghost-matter mixing and Feigenbaum universality in string theory. OUTP-02/44P HIP-2002-65/TH.hep-th/0212137, December 2002.
15. Sachdev S. Polylogarithm identities in a conformal field theory in three dimensions. Phys Lett B 309 (1993) 285
16. El Naschie M.S. Quantum mechanics and the possibility of a Cantorian spacetime. Chaos, Solitons & Fractals 1 5 (1992) 485-487
17. El Naschie M.S. Fractal gravity and symmetry breaking in a hierarchal Cantorian space. Chaos, Solitons & Fractals 8 11 (1997) 1865-1872
18. El Naschie M.S. The VAK of vacuum fluctuation. Chaos, Solitons & Fractals 18 (2003) 401-420
19. El Naschie M.S. Nonlinear dynamics and infinite dimensional topology in high energy particle physics. Chaos, Solitons & Fractals 17 2-3 (2003) 591-599
20. El Naschie M.S. Elementary number theory in super strings, loop quantum mechanics, twistors and E-infinity high energy physics. Chaos, Solitons & Fractals 27 (2006) 297-330