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Computer Optics, 2018, Volume 42, Issue 3, Pages 468–475
DOI: https://doi.org/10.18287/2412-6179-2018-42-3-468-475.
(Mi co528)
 

IMAGE PROCESSING, PATTERN RECOGNITION

Interpolation based on context modeling for hierarchical compression of multidimensional signals

M. V. Gashnikov

Samara National Research University, Samara, Russia
References:
Abstract: Context algorithms for interpolation of multidimensional signals in the compression problem are researched. A hierarchical compression method for arbitrary dimension signals is considered. For this method, an interpolation algorithm based on the context modeling is proposed. The algorithm is based on optimizing parameters of the interpolating function in a local neighborhood of the interpolated sample. At the same time, locally optimal parameters found for more decimated scale signal levels are used to interpolate samples of less decimated scale signal levels. The context interpolation algorithm is implemented programmatically as part of a hierarchical compression method. Computational experiments have shown that using a context interpolator instead of an average interpolator makes it possible to significantly improve the efficiency of hierarchical compression.
Keywords: interpolation, compression, multivariate signal, context modeling, image, maximum error.
Funding agency Grant number
Russian Foundation for Basic Research 18-01-00667 a
18-07-01312 a
The reported study was funded by the Russian Foundation for Basic Research under research projects ## 18-01-00667, 18-07-01312.
Received: 14.02.2018
Accepted: 18.04.2018
Document Type: Article
Language: Russian
Citation: M. V. Gashnikov, “Interpolation based on context modeling for hierarchical compression of multidimensional signals”, Computer Optics, 42:3 (2018), 468–475
Citation in format AMSBIB
\Bibitem{Gas18}
\by M.~V.~Gashnikov
\paper Interpolation based on context modeling for hierarchical compression of multidimensional signals
\jour Computer Optics
\yr 2018
\vol 42
\issue 3
\pages 468--475
\mathnet{http://mi.mathnet.ru/co528}
\crossref{https://doi.org/10.18287/2412-6179-2018-42-3-468-475.}
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