Photons Production and Communications in Biological Systems

Author: S. N. Mayburov and Ilya Volodyaev
Affiliation:
Lebedev Institute of Physics, Russia
Conference/Journal: Progress In Electromagnetics Research Symposium Abstracts,
Date published: 2009 Aug 18-21
Other: Word Count: 362


Possible mechanisms of biophoton production, signalling and induced mitogenetic
effect are regarded in the framework of quantum optics and information theory. It’s argued that
Popp theory of coherent biophoton field contradict to theoretical and experimental results for
quantum dissipation in bio-systems [1] which give the coherence life-time less then 10−13 sec.
We propose that the signalling between distant cells of bio-system performed by the noncoherent
excitons, generated in cells nucleus, each exciton corresponds to one bit of information. On the
border they are converted into photons leaving bio-system volume. The temporal variations of
photon intensity, experimentally observed for fish and frog eggs [2], are analyzed as the communi-
cations between computers by means of temporal data encoding. Assuming that the bio-systems
can control and variate the temporal parameters of biophoton production by a factor 10−1 , it’s
shown that this correlations correspond to the back-reaction algorithm of optimal tuning of this
parameters, eventually, it results in the synchroniszation of bio-photon generation for distant
bio-systems.
Fuzzy ordered sets (Fosets) studied as possible basic structure of of quantum space-time and
phase space (PS) [1]. It differs from Classical space-time manifold structure which is ordered
set of points X , so for any points pair a, b strong order relation R : a < b (or b < a) holds
corresponding to verity values V = 0 or 1. Foset M permit generalized or fuzzy order relations R
between its elements — fuzzy points a, b, so that R set mapped to real V = w (a, b); 0 < w < 1;
for example V about 0.5 means a, b are approximately equal. Thus relative to ordered coordinates
axe X fuzzy point b characterized by positive function w(x) which describe b principal position
uncertainty dx [1]. If Ωx is initial m state wa (x, t0 ) support, then for the arbitrary small interval
∆xj
∈ Ωx and FP a0 (t0 ) it follows: ∀∆xj ; a0 /∈ ∆xj ∪ a0 ∈ Ωx ; i.e., FP a0 can’t be located in
any ∆xj ; for t > t0 it means that m source coordinate x is principally uncertain. It corresponds
to QM superposition principle in FG; also, due to this effect.
REFERENCES
1. Engel, G. S., et al., Nature, Vol. 446, 782, 2008.
2. Belousov, L. V., et al., Onthogenesis, Vol. 34, 453, 2003.

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