Gravity and Cantorian Space-time

Chaos, Solitons and Fractals

Volumn 9, Issue 7, 1998, Pages 1143-1181

  Agop, M ^a,e   Griga, V ^a   Ciobanu, B ^a   Ciubotariu, C ^a   Buzea, C Gh ^b   Stan, C ^c   Buzea, C ^d  

^a GHEORGHE ASACHI TECHNICAL UNIVERSITY OF IASI   (Romania)

^b NATIONAL INSTITUTE OF RESEARCH AND DEVELOPMENT FOR TECHNICAL PHYSICS   (Romania)

^c ALEXANDRU IOAN CUZA UNIVERSITY OF IASI   (Romania)

^d TOHOKU UNIVERSITY   (Japan)

^e NONE   (Romania)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; MAGNETIC FIELDS; SUPERCONDUCTIVITY;

CANTORIAN SPACE-TIME; COMPOSITE FERMIONIZING; GRAVITOMAGNETIC FIELDS; PINNING EFFECT;

GRAVITATION;

EID: 0032120410     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0960-0779(98)80005-2     Document Type: Article

References (41)

1. El Naschie, M. A., A note on quantum gravity and Cantorian space-time. Chaos, Solitons and Fractals, 1996, 8(1), 131-133.
2. Unruch, W., Time, gravity and quantum mechanics. In Time's Arrows Today. Cambridge University Press, 1995, pp. 23-65.
3. Ciufolini, I. and Wheeler, J. A., Gravitational and Inertia. Princetone University Press, NJ, 1995.
4. El Naschie, M. S., Rossler, O. E. and Prigogine, J., Quantum Mechanics Diffusion and Chaotic Fractals. Elsevier, London, 1995.
5. El Naschie, M. S., Nottale, L., Al Athel, S. A. and Ord, G., Fractal space-time and Cantorian geometry. In Quantum Mechanics, Chaos, Solitons and Fractals, Vol. 6 (Special Issues), 1996.
6. Agop, M., Ciubotariu, C., Buzea, C. Gh., Buzea, C., Ciobanu, B., Physical implications of the gravitational fluxoid. Aust. Journ. Phys., 1996, 49(4), 613-622.
7. Ciubotariu, C., Absorbtion of gravitational waves. Phys. Lett., 1991, A158, 27-30.
8. Peng, H., A new approach to studying local gravitomagnetic effects on a superconductor. Gen. Rel. Grav., 1990, 22(5), 609-617.
9. Peng, H., On calculation of magnetic type gravitation and experiments. Gen. Rel. Grav., 1983, 15(8), 725-735.
10. Bertotti, B., Experimental Gravitation. Academic Press, New York, 1974.
11. Ciubotariu, C., Ciobanu, B., Radinschi, I., Neacsu, C., Simenciu, I. and Gârtu, V., Materials and gravitational field. Bul. Inst. Pol. Iasi, XL(XLIV), 1994, 1-2, 319-326.
12. Agop, M., Buzea, C. Gh., Ciubotariu, C., Buzea, C. and Stan, C., Gravitational paramagnetism, diamagnetism and grsvitational superconductivity. Austr. Journ. Phys., 1996, 49(6), 1063-1074.
13. Ciubotariu, C. and Agop, M., Absence of a gravitational analog to the Meissner effect. Gen. Rel. Grav., 1992, 28(4), 405-413.
14. Burns, G., High Temperature Superconductivity, An Introduction. Academic Press, San Diego, 1992.
15. Nottale, L., Scale relativity and fractal space-time: Applications to quantum physics, cosmology and chaotic system. Chaos, Solitons and Fractals, 1996, 7(6), 877-938.
16. Agop, M., Griga, V., Buzea, C. Gh., Rezlescu, N., Buzea, C., Zacharias, A., and Petreus, I., Structure of the world crystal. Austr. Journ. Phys., 1998, 51(1), 1-12.
17. Rezlescu, N., Buzea, C. Gh., Buzea, C. and Agop, M., Some physical implications of Ginzburg-Landau equation with an internal (topological) vector potential. Phys. Stat. Sol., 1997, B201, 227-234.
18. Bowman, F., Introduction to Elliptic Functions with Applications. English University Press, Ltd., London, 1953.
19. Agop, M., Dariescu, C., Dariescu, M. A. and Tatomir, D., A special Lagrange metric in particle mechanics. Il Nuovo Cimento, 1995, 110B(4), 371-375.
20. Dersarkissian, M., Possible evidence for gravitational Bohr orbits in double galaxies. Lett. Il Nuovo Comento, 1985, 44(8), 629-636.
21. Samuel, J., Fractional spin from gravity. Phys. Rev. Lett., 1993, 71(2), 215-218.
22. Ureche, V., Universul. Astronomie, ed. Dacia, Cluj-Napoca, 1982.
23. Popescu, I. N., Gravitatia, ed. Stiintificǎ şi Pedagogicǎ, Bucureşti, 1982.
24. Nelson, E., Quantum Fluctuation. Princeton Univ. Press, 1985.
25. Guth, A. H., The inflationary Universe. Jonathan Cape, London, 1997.
26. Begelman, M. and Rees, M., Gravity's Fatal Attraction. Scientific American Library, New York, 1995.
27. Thorne, K. S., Blackholes and Time Warps. Picador, London, 1994.
28. Ord, G., Conrad, M., Rössler, O. and El Naschie, M. S., Nonlinear Dynamics, General Relativity and the Quantum Mechanics. Chaos Solitons and Fractals, 1997, 8(5), May.
29. Pallas, N. I., Gravitatie si Cosmologie, ed. Stiintifica si Enciclopedica, Bucuresti, 1980.
30. Cai, Y. Q. and Papini, G., Applying Berry's phase to problems involving weak gravitational and inertial fields. Class. Quantum Grav., 1993, 7, 269-275.
31. Brax, P., Landau-Ginzburg equations with random initial conditions. Phys. Lett. A., 1992, 335-340.
32. Karpman, V. I., Nichtlineare Wellen. Akademie-Verlag, Berlin, 1977.
33. Dariescu, C. and Dariescu, M. A., Gravitatie si câmpuri în Universul Einstein, ed. Vesper, Iasi, 1997.
34. Morse, P. M. and Feshback, H., Methods in Theoretical Physics, Vol. 1. McGraw-Hill Book Co., Tokyo, 1953.
35. Gipson, J. M., Skyrmions and weak interactions in solitons in nuclear and elementary particle physics, ed. A. Chodos, E. Hadjimichael and C. Tze. World Scientific, 1984, pp. 289-298.
36. Wilczek, F., Fractional statistics and superconductivity. World Scientific Publ. Co., Singapore, 1990.
37. Titeica, S., Mecanica Cuantica, ed. Academiei, Bucuresti, 1984.
38. Conrad, M., Spin angular momentum in the light of the fluctuon model. Chaos, Solitons and Fractals, 1997, 8(5), 767-782.
39. Boyarsky, A. and Góra, P., A model for the structure of space-time. Chaos, Solitons and Fractals, 1996, 7(5), 611-630.
40. Tomaschitz, R., Nonlinear, non-relativistic gravity, submitted to Chaos, Solitons and Fractals, 1998, 9, 1199-1209.
41. Nagasawa, M. and El Naschie, M. S., Relativity, locality and random fractals in quantum theory. Chaos, Solitons and Fractals, 1997, 8(11), November.