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Preprints of the Keldysh Institute of Applied Mathematics, 1995, 031
(Mi ipmp1647)
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The Approximate Mathematical Models to Compute the Spatial-Frequency Characteristics in Problems of Nonuniform Surface Remote Sensing
A. K. Kulikov, S. V. Maksakova, E. M. Petrokovetz, S. A. Strelkov, T. A. Sushkevich
Abstract:
The approximate mathematical models to compute the spatial- frequency characteristics (SFC) for the transfer problem above a reflective surface constructed. The finite plane-parallel vertically inhomogeneous absorbing-scattering slab with nonuniform Lambertian's and non-Lambertian's anisotropically reflecting boundary is considered. The invariant SFC are computed as a solution of the one-dimensional parametric complex-valued equation. The V.V.Sobolev's approximation is deduced from the formulated models. The boundary condition was stated.
Citation:
A. K. Kulikov, S. V. Maksakova, E. M. Petrokovetz, S. A. Strelkov, T. A. Sushkevich, “The Approximate Mathematical Models to Compute the Spatial-Frequency Characteristics in Problems of Nonuniform Surface Remote Sensing”, Keldysh Institute preprints, 1995, 031
Linking options:
https://www.mathnet.ru/eng/ipmp1647 https://www.mathnet.ru/eng/ipmp/y1995/p31
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Statistics & downloads: |
Abstract page: | 74 | Full-text PDF : | 11 |
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