General theory for the topology of transfinite heterotic strings and quantum gravity

Chaos, solitons and fractals

Volumn 12, Issue 5, 2001, Pages 969-988

  El Naschie, M S ^a,b  

^a UNIVERSITY OF CAMBRIDGE   (United Kingdom)

^b INTERNATIONAL SOLVAY INSTITUTES   (Belgium)

Author keywords

[No Author keywords available]

Indexed keywords

GRAVITATION; PROBABILITY; QUANTUM THEORY; RANDOM PROCESSES; SET THEORY; THEOREM PROVING;

QUANTUM GRAVITY; TRANSFINITE HETEROTIC STRINGS;

COMPUTATIONAL GEOMETRY;

EID: 0035120748     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0960-0779(00)00263-0     Document Type: Article

References (28)

1. Green M, Schwarz J, Witten E. Superstring theory. Vols I & II. Cambridge, 1987.
2. Polchinski, J. String theory. Vols I & II. Cambridge, 1998.
3. Sevrin A, Stelle KS, Thielemans K, van Proeyen, editors. Gauge theories, applied supersymmetry and quantum gravity. London: Imperial College Press, 1997.
4. Duff M. The world in eleven dimension. 1999;Institute of Physics, Bristol.
5. Olive D, West P, editors. Duality and supersummetric theories. Cambridge, 1999.
6. Kaku M. Strings, confromal fields and M-theory. 2000;Springer, New York.
7. El Naschie MS. On a transfinite heterotic string theory. Chaos, Solitons & Fractals 2001;12(2):417-21.
8. El Naschie MS. On a heterotic string-based algorithm for the determination of the fine structure constant. 2001;12(3):539-49.
9. El Naschie MS. On an indirect experimental confirmation of heterotic superstrings via the electromagnetic fine structure constant. Chaos, Solitons & Fractals 2001;12(4):801-4.
10. (∞) space Int J Theoret Phys. 12:1998;2935-2951.
11. El Naschie MS. On a general theory for quantum-gravity interaction and an experimental confirmation of heterotic strings. Chaos, Solitons & Fractals, 2000; 42(5):879-80.
12. El Naschie MS. Theoretical derivation and experimental confirmation of the topology of transfinite heterotic strings. Chaos, Solitons & Fractals 2001;42(5):875-80.
13. Requardt M. Quantum spacetime as statistical geometry of lumps in random network. Classical Quant Gravity. 17:2000;2029-2057.
14. Argyris J., Ciubotariu C., Matuttis H. Fractal space, cosmis strings and spontaneous symmetry breaking. Chaos, Solitons & Fractals. 12:2001;1-48.
15. Sidharth B.G. Spacetime as a random heap. Chaos, Solitons & Fractals. 12:2001;173-178.
16. Catro C. Noncommutative geometry, negative probabilites and Cantorian-fractal spacetime. Chaos, Solitons & Fractals. 2001;101.
17. Weinberg S. The quantum theory of fields. Vol I. Cambridge, 1995.
18. Weinberg S. The quantum theory of fields. Vol II. Cambridge, 1996.
19. Weinberg S. The quantum theory of fields. Vol III. Cambridge, 2000.
20. Vladimirov V., Volvoich I., Zelenov E. P-adic analysis and mathematical physics. 1998;World Scientific, Singapore.
21. (∞) space. Chaos Solitons & Fractals 2001;12(4):741-6.
22. Martine B., Shaw G. Particle physics. 1997;Wiley, New York.
23. Nottale L. Fractal spacetime and microphysics, towards a theory of scale relativity. 1993;World Scientific, Singapore.
24. Ciufolini I., Wheeler J.A. Gravitation and inertia. 1995;Princeton University Press, New Jersey.
25. Weinberg S. A unified physics by 2050. Scientific American December 1999;36-43.
26. (∞) space Chaos, Solitons & Fractals. 11:2000;837-839.
27. Ambjørn J., Carfora M., Marzuoli M. The geometry of dynamical triangulation. 1997;Springer, Berlin.
28. Saaty T., Kainen P. The four colour problem. 1986;Dover Publication, New York.