A numerical point of view at the Gurov-Reshetnyak inequality on the real line
A "norm" of power function in the Gurov-Reshetnyak class on the real line is computed. Moreover, a lower bound for the norm of the operator of even extension from the semi-axis to the whole real line in the Gurov-Reshetnyak class is obtained from numerical experiments.
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Published in | arXiv.org |
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Main Authors | , , |
Format | Paper |
Language | English |
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Ithaca
Cornell University Library, arXiv.org
19.09.2016
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Abstract | A "norm" of power function in the Gurov-Reshetnyak class on the real line is computed. Moreover, a lower bound for the norm of the operator of even extension from the semi-axis to the whole real line in the Gurov-Reshetnyak class is obtained from numerical experiments. |
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AbstractList | A "norm" of power function in the Gurov-Reshetnyak class on the real line is computed. Moreover, a lower bound for the norm of the operator of even extension from the semi-axis to the whole real line in the Gurov-Reshetnyak class is obtained from numerical experiments. |
Author | Korenovskyi, Anatolii A Tuah, Nor Jaidi Didenko, Victor D |
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