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Function Spaces with Dominating Mixe...
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Triebel, Hans,
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Function Spaces with Dominating Mixed Smoothness
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Function Spaces with Dominating Mixed Smoothness/ Hans Triebel
作者:
Triebel, Hans,
出版者:
Zuerich, Switzerland :European Mathematical Society Publishing House, : 2019,
面頁冊數:
1 online resource (210 pages)
標題:
Functional analysis -
電子資源:
https://doi.org/10.4171/195
電子資源:
https://www.ems-ph.org/img/books/triebel_smoothness_mini.jpg
ISBN:
9783037196953
Function Spaces with Dominating Mixed Smoothness
Triebel, Hans,
Function Spaces with Dominating Mixed Smoothness
[electronic resource] /Hans Triebel - Zuerich, Switzerland :European Mathematical Society Publishing House,2019 - 1 online resource (210 pages) - EMS Series of Lectures in Mathematics (ELM) ;2523-5176.
Restricted to subscribers:https://www.ems-ph.org/ebooks.php
The first part of this book is devoted to function spaces in Euclidean $n$-space with dominating mixed smoothness. Some new properties are derived and applied in the second part where weighted spaces with dominating mixed smoothness in arbitrary bounded domains in Euclidean $n$-space are introduced and studied. This includes wavelet frames, numerical integration and discrepancy, measuring the deviation of sets of points from uniformity. These notes are addressed to graduate students and mathematicians having a working knowledge of basic elements of the theory of function spaces, especially of Besov-Sobolev type. In particular, it will be of interest for researchers dealing with approximation theory, numerical integration and discrepancy.
ISBN: 9783037196953
Standard No.: 10.4171/195doiSubjects--Topical Terms:
731345
Functional analysis
Function Spaces with Dominating Mixed Smoothness
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The first part of this book is devoted to function spaces in Euclidean $n$-space with dominating mixed smoothness. Some new properties are derived and applied in the second part where weighted spaces with dominating mixed smoothness in arbitrary bounded domains in Euclidean $n$-space are introduced and studied. This includes wavelet frames, numerical integration and discrepancy, measuring the deviation of sets of points from uniformity. These notes are addressed to graduate students and mathematicians having a working knowledge of basic elements of the theory of function spaces, especially of Besov-Sobolev type. In particular, it will be of interest for researchers dealing with approximation theory, numerical integration and discrepancy.
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