Abstract
In this work, for understanding bio-information transmission through long distance a type of nonlinear master equation is studied. We found that the nonlinear power term can introduce a novel solution of the equation, in which a possible invariant structure as an information soliton can exist when time elapses long enough. This provides a sort of constructive channel for bio-information transmission for long distance.
Highlights
Quantum information theory in treating interact transmission and processing of quantum states, entanglement of states for quantum computation, quantum cypotography or quantum teleportation has achieved great progresses nowadays [1,2,3,4,5,6]
This provides a sort of constructive channel for bio-information transmission for long distance
Until recently it is clear what is fundamental dynamical equation directly related to quantum information density (QID)
Summary
Quantum information theory in treating interact transmission and processing of quantum states, entanglement of states for quantum computation, quantum cypotography or quantum teleportation has achieved great progresses nowadays [1,2,3,4,5,6]. The background of this interesting question is that quantum communication needs to develop more stable and low dissipative channel to transmit or receive quantum singles against decoherence This is, of cause, an obviously application for our model, in this work, we stress a mechanism for understanding the transmission of bio-information through long distance in the Somatic experiments. Since the experiments could not provide what was exact meaning of carrier in the transmission for long distance, the experiments were subjected to a lot of suspicions and critics because the experiments discarded the classics and rebel against orthodoxy of well known physics, such as transmission of signal will decay in air [16] Along this clue, we firstly establish a sort of nonlinear master equation, study the relevant solution to reveal a solitonic structure of information when time elapses long enough
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