Abstract
By the same argument as in Section 22 we can show the following. Theorem 23.1. Let \( \vec g \in {\text{ BMO}}\left( {{\text{R}}^n ,{\text{R}}^{n + 1} } \right) \) Then there exist \( \vec h \in S_{\vec R \to } \). and \( \vec v \in {\text{BMO}}\left( {{\text{R}}^n ,{\text{R}}^{n + 1} } \right) \) such that
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© 2001 Springer Japan
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Uchiyama, A. (2001). Vector-valued unimodular BMO functions. In: Hardy Spaces on the Euclidean Space. Springer Monographs in Mathematics. Springer, Tokyo. https://doi.org/10.1007/978-4-431-67905-9_24
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DOI: https://doi.org/10.1007/978-4-431-67905-9_24
Publisher Name: Springer, Tokyo
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