The asymmetry of time and the cellular world. Is immortality possible?

Author(s)
Roberto O. Aquilano

ABSTRACT

I analyze the flow of time in this article, both in gross and in microscopic processes, with a well defined arrow of time, but as the amount of energy involved in the microscopic processes is so small, it is more difficult to argue that the entropy increases, and therefore the direction of time becomes confusing and undefined at the molecular level. Therefore, is cell immortality possible?

I analyze the flow of time in this article, both in gross and in microscopic processes, with a well defined arrow of time, but as the amount of energy involved in the microscopic processes is so small, it is more difficult to argue that the entropy increases, and therefore the direction of time becomes confusing and undefined at the molecular level. Therefore, is cell immortality possible?

Cite this paper

nullAquilano, R. (2011) The asymmetry of time and the cellular world. Is immortality possible?.*Journal of Biophysical Chemistry*, **2**, 49-52. doi: 10.4236/jbpc.2011.21007.

nullAquilano, R. (2011) The asymmetry of time and the cellular world. Is immortality possible?.

References

[1] Reichenbach, H. (1956) The direction of time. University of California Press.

[2] Davies, P.C.W. (1994) Stirring up trouble. In: Halliwell, J.J., et al., Ed., Physical Origin of Time Asymmetry, Cambridge University Press, Cambridge.

[3] Mackey, M.C. (1992) Time’s arrow: The origin of thermodynamic behavior. Springer Verlag, Berlin.

[4] Zwanzig, R.W. (1966) Statistical mechanics of irreversibility. In: Meijer, P., Ed., Quantum Statistical Mechanics, Gordon and Breach, New York.

[5] Bohm, A. (1986) Quantum mechanics: Foundations and applications. Springer Verlag, Berlin.

[6] Castagnino, M., Gaioli, F. and Sforza, D. (1993) Substantial irreversibility in quantum cosmology. Proceedings of the V International Workshop on Instability and Nonequilibrium Structures, Santiago de Chile, 1993.

[7] Tolman, R.C. (1987) Relativity, thermodynamics, and cosmology. Dover Publications, New York.

[8] Landau, L.D. and Lifshitz, E.M. (1958) Statistical physics. Pergamon Press, Oxford.

[9] Sudarshan, E.C.G., Chiu, C.B., and Gorini, V. (1978) Decaying states as complex energy eigen vectors in generalized quantum mechanics. Physical Review D, 18, 2914-2929.

[10] Laura, R. and Castagnino, M. (1998) On a minimal irreversible quantum mechanics: The mixed states and de diagonal singularity. Physical Review A, 57, 4140-4142.

[11] Jones, C. and Forman, W. (1992) Clusters and superclusters of galaxies. In: Fabian, A.C., Ed., NATO ASI Series, Kluwer Academic, Dordrecht, 366, 49-60.

[12] Reeves, H. (1993) The growth of complexity in an expanding universe. In: Bertola, F. and Curi, U., Ed., The Anthropic Principle, Cambridge University Press, Cambridge.

[13] Dicus, D.A., Letaw, J.R., Teplitz, D.C. and Teplitz, V.L. (1983) The future of the universe. Scientific American, 248, 90-101.

[14] Feng, E.H. and Crooks, G.E. (2008) Length of time′s arrow. Physical Review Letters, 101, 090602-1-090602-4.

[1] Reichenbach, H. (1956) The direction of time. University of California Press.

[2] Davies, P.C.W. (1994) Stirring up trouble. In: Halliwell, J.J., et al., Ed., Physical Origin of Time Asymmetry, Cambridge University Press, Cambridge.

[3] Mackey, M.C. (1992) Time’s arrow: The origin of thermodynamic behavior. Springer Verlag, Berlin.

[4] Zwanzig, R.W. (1966) Statistical mechanics of irreversibility. In: Meijer, P., Ed., Quantum Statistical Mechanics, Gordon and Breach, New York.

[5] Bohm, A. (1986) Quantum mechanics: Foundations and applications. Springer Verlag, Berlin.

[6] Castagnino, M., Gaioli, F. and Sforza, D. (1993) Substantial irreversibility in quantum cosmology. Proceedings of the V International Workshop on Instability and Nonequilibrium Structures, Santiago de Chile, 1993.

[7] Tolman, R.C. (1987) Relativity, thermodynamics, and cosmology. Dover Publications, New York.

[8] Landau, L.D. and Lifshitz, E.M. (1958) Statistical physics. Pergamon Press, Oxford.

[9] Sudarshan, E.C.G., Chiu, C.B., and Gorini, V. (1978) Decaying states as complex energy eigen vectors in generalized quantum mechanics. Physical Review D, 18, 2914-2929.

[10] Laura, R. and Castagnino, M. (1998) On a minimal irreversible quantum mechanics: The mixed states and de diagonal singularity. Physical Review A, 57, 4140-4142.

[11] Jones, C. and Forman, W. (1992) Clusters and superclusters of galaxies. In: Fabian, A.C., Ed., NATO ASI Series, Kluwer Academic, Dordrecht, 366, 49-60.

[12] Reeves, H. (1993) The growth of complexity in an expanding universe. In: Bertola, F. and Curi, U., Ed., The Anthropic Principle, Cambridge University Press, Cambridge.

[13] Dicus, D.A., Letaw, J.R., Teplitz, D.C. and Teplitz, V.L. (1983) The future of the universe. Scientific American, 248, 90-101.

[14] Feng, E.H. and Crooks, G.E. (2008) Length of time′s arrow. Physical Review Letters, 101, 090602-1-090602-4.