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Hardy Spaces on the Euclidean Space (Paperback, Softcover reprint of the original 1st ed. 2001)
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Hardy Spaces on the Euclidean Space (Paperback, Softcover reprint of the original 1st ed. 2001)
Series: Springer Monographs in Mathematics
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"Still waters run deep." This proverb expresses exactly how a
mathematician Akihito Uchiyama and his works were. He was not
celebrated except in the field of harmonic analysis, and indeed he
never wanted that. He suddenly passed away in summer of 1997 at the
age of 48. However, nowadays his contributions to the fields of
harmonic analysis and real analysis are permeating through various
fields of analysis deep and wide. One could write several papers
explaining his contributions and how they have been absorbed into
these fields, developed, and used in further breakthroughs. Peter
W. Jones (Professor of Yale University) says in his special
contribution to this book that Uchiyama's decomposition of BMO
functions is considered to be the Mount Everest of Hardy space
theory. This book is based on the draft, which the author Akihito
Uchiyama had completed by 1990. It deals with the theory of real
Hardy spaces on the n-dimensional Euclidean space. Here the author
explains scrupulously some of important results on Hardy spaces by
real-variable methods, in particular, the atomic decomposition of
elements in Hardy spaces and his constructive proof of the
Fefferman-Stein decomposition of BMO functions into the sum of a
bounded?function and Riesz transforms of bounded functions.
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