Qα Analysis on Euclidean Spaces

Jie Xiao

Published by De Gruyter 2019

Qα Analysis on Euclidean Spaces

Jie Xiao

Volume 1 in the series Advances in Analysis and Geometry

https://doi.org/10.1515/9783110600285

Overview
Contents

About this book

Starting with the fundamentals of Qα spaces and their relationships to Besov spaces, this book presents all major results around Qα spaces obtained in the past 16 years. The applications of Qα spaces in the study of the incompressible Navier-Stokes system and its stationary form are also discussed. This self-contained book can be used as an essential reference for researchers and graduates in analysis and partial differential equations.

A mathematically rigorous study of Qα Analysis on Euclidean spaces.
Presents the advanced theories in an easy-to-understand way.
Of interest to researchers and graduate students working in analysis and partial differential equations.

Author information

Jie Xiao, Memorial University of Newfoundland, St. John's, Canada

Topics

Frontmatter Publicly Available Download PDF	I
Preface Publicly Available Download PDF	V
Contents Publicly Available Download PDF	VII
1. Groundwork Requires Authentication Unlicensed Licensed Download PDF	1
2 Estimation of John–Nirenberg type Requires Authentication Unlicensed Licensed Download PDF	25
3. Functional Hausdorff content Requires Authentication Unlicensed Licensed Download PDF	39
4. Gauss or Poisson lifting Requires Authentication Unlicensed Licensed Download PDF	61
5. Preduality and decomposition Requires Authentication Unlicensed Licensed Download PDF	87
6. Incompressible Navier–Stokes system Requires Authentication Unlicensed Licensed Download PDF	105
7. Left or right composition Requires Authentication Unlicensed Licensed Download PDF	131
8. Extension or restriction principle Requires Authentication Unlicensed Licensed Download PDF	173
Bibliography Requires Authentication Unlicensed Licensed Download PDF	215
Index Requires Authentication Unlicensed Licensed Download PDF	221

(Deutsch)

Language: English
Publisher: De Gruyter
Audience: Researchers and graduate students in analysis and partial differential equations.
Pages
- Front matter: 8
- Main content: 222

eBook

Published: March 18, 2019
ISBN: 9783110600285

Hardcover

Published: March 18, 2019
ISBN: 9783110601121