Correlations of photon trajectories in the problem of light scintillations
A distribution function approach is applied to describe the dynamics of the laser beam in the Earth atmosphere. Using a formal solution of the kinetic equation for the distribution function, we have developed an iterative scheme for calculation of the scintillation index (\(\sigma^2\)). The problem...
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Abstract | A distribution function approach is applied to describe the dynamics of the laser beam in the Earth atmosphere. Using a formal solution of the kinetic equation for the distribution function, we have developed an iterative scheme for calculation of the scintillation index (\(\sigma^2\)). The problem reduces to obtaining the photon trajectories and their correlations. Bringing together theoretical calculations and many-fold computer integrations, the value of \(\sigma^2\) is obtained. It is shown that a considerable growth of \(\sigma^2\) in the range of a moderate turbulence is due to the correlations of different trajectories. The criteria of applicability of our approach for both the coherent and partially coherent light are derived. |
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AbstractList | Phys. Rev. A 93, 033821 (2016) A distribution function approach is applied to describe the dynamics of the
laser beam in the Earth atmosphere. Using a formal solution of the kinetic
equation for the distribution function, we have developed an iterative scheme
for calculation of the scintillation index ($\sigma^2$). The problem reduces to
obtaining the photon trajectories and their correlations. Bringing together
theoretical calculations and many-fold computer integrations, the value of
$\sigma^2$ is obtained. It is shown that a considerable growth of $\sigma^2$ in
the range of a moderate turbulence is due to the correlations of different
trajectories. The criteria of applicability of our approach for both the
coherent and partially coherent light are derived. A distribution function approach is applied to describe the dynamics of the laser beam in the Earth atmosphere. Using a formal solution of the kinetic equation for the distribution function, we have developed an iterative scheme for calculation of the scintillation index (\(\sigma^2\)). The problem reduces to obtaining the photon trajectories and their correlations. Bringing together theoretical calculations and many-fold computer integrations, the value of \(\sigma^2\) is obtained. It is shown that a considerable growth of \(\sigma^2\) in the range of a moderate turbulence is due to the correlations of different trajectories. The criteria of applicability of our approach for both the coherent and partially coherent light are derived. |
Author | Baskov, Roman A Chumak, Oleksandr O |
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BackLink | https://doi.org/10.1103/PhysRevA.93.033821$$DView published paper (Access to full text may be restricted) https://doi.org/10.48550/arXiv.1509.04548$$DView paper in arXiv |
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Copyright | 2015. This work is published under http://arxiv.org/licenses/nonexclusive-distrib/1.0/ (the “License”). Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License. http://arxiv.org/licenses/nonexclusive-distrib/1.0 |
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Snippet | A distribution function approach is applied to describe the dynamics of the laser beam in the Earth atmosphere. Using a formal solution of the kinetic equation... Phys. Rev. A 93, 033821 (2016) A distribution function approach is applied to describe the dynamics of the laser beam in the Earth atmosphere. Using a formal... |
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SubjectTerms | Coherent light Correlation Distribution functions Iterative methods Kinetic equations Laser beams Mathematical analysis Physics - Optics Physics - Quantum Physics Trajectories |
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Title | Correlations of photon trajectories in the problem of light scintillations |
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