Conditions of unicity of the best non-symmetric $L_1$-approximant for vector-valued functions by subspace of constant mappings
The conditions of uniqueness of the best non-symmetric $L_1$-approximant for continuous, on metric compact, vector-valued functions by the subspace of the constants are obtained.
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Published in | Researches in mathematics (Online) Vol. 17; p. 133 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
29.01.2021
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Online Access | Get full text |
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Abstract | The conditions of uniqueness of the best non-symmetric $L_1$-approximant for continuous, on metric compact, vector-valued functions by the subspace of the constants are obtained. |
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AbstractList | The conditions of uniqueness of the best non-symmetric $L_1$-approximant for continuous, on metric compact, vector-valued functions by the subspace of the constants are obtained. |
Author | Traktynska, V.M. Tkachenko, M.Ye |
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Title | Conditions of unicity of the best non-symmetric $L_1$-approximant for vector-valued functions by subspace of constant mappings |
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