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The Partial Regularity Theory of Caffarelli, Kohn, and Nirenberg and its Sharpness
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Catalogue Information
Field name
Details
Dewey Class
515.353
Title
The Partial Regularity Theory of Caffarelli, Kohn, and Nirenberg and its Sharpness ([EBook]) / by Wojciech S. Ożański.
Author
Ożański, Wojciech S.
Other name(s)
SpringerLink (Online service)
Edition statement
1st ed. 2019.
Publication
Cham : Springer International Publishing , 2019.
Physical Details
VI, 138 pages: 24 illus., 1 illus. in color. : online resource.
Series
Lecture Notes in Mathematical Fluid Mechanics
ISBN
9783030266615
Summary Note
This monograph focuses on the partial regularity theorem, as developed by Caffarelli, Kohn, and Nirenberg (CKN), and offers a proof of the upper bound on the Hausdorff dimension of the singular set of weak solutions of the Navier-Stokes inequality, while also providing a clear and insightful presentation of Scheffer’s constructions showing their bound cannot be improved. A short, complete, and self-contained proof of CKN is presented in the second chapter, allowing the remainder of the book to be fully dedicated to a topic of central importance: the sharpness result of Scheffer. Chapters three and four contain a highly readable proof of this result, featuring new improvements as well. Researchers in mathematical fluid mechanics, as well as those working in partial differential equations more generally, will find this monograph invaluable.:
Contents note
1 Introduction -- 2 The Caffarelli-Kohn-Nirenberg theorem -- 3 Point blow-up -- 4. Blow-up on a Cantor set.
System details note
Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users).
Internet Site
https://doi.org/10.1007/978-3-030-26661-5
Links to Related Works
Subject References:
Fluid- and Aerodynamics
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Fluids
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Mathematical Applications in the Physical Sciences
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Mathematical Physics
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Partial differential equations
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Authors:
author
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Ożański, Wojciech S.
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Corporate Authors:
SpringerLink (Online service)
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Series:
Lecture Notes in Mathematical Fluid Mechanics
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Classification:
515.353
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515.353 (DDC 23)
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