Local function spaces, heat and Navier-Stokes equations - Info and Reading Options
By Hans Triebel
"Local function spaces, heat and Navier-Stokes equations" was published by European Mathematical Society Publishing House in 2013 - Zürich, Switzerland, it has 232 pages and the language of the book is English.
“Local function spaces, heat and Navier-Stokes equations” Metadata:
- Title: ➤ Local function spaces, heat and Navier-Stokes equations
- Author: Hans Triebel
- Language: English
- Number of Pages: 232
- Publisher: ➤ European Mathematical Society Publishing House
- Publish Date: 2013
- Publish Location: Zürich, Switzerland
“Local function spaces, heat and Navier-Stokes equations” Subjects and Themes:
- Subjects: ➤ Function spaces - Heat equation - Navier-Stokes equations - Espaces fonctionnels - Équation de la chaleur - Équations de Navier-Stokes - Functional analysis - MATHEMATICS - Calculus - Mathematical Analysis - Partial differential equations - Fourier analysis
Edition Specifications:
- Pagination: ix, 232 pages
Edition Identifiers:
- The Open Library ID: OL30958530M - OL23116680W
- Online Computer Library Center (OCLC) ID: 851417358 - 853453970
- Library of Congress Control Number (LCCN): 2013427892
- ISBN-13: 9783037191231
- ISBN-10: 3037191236
- All ISBNs: 3037191236 - 9783037191231
AI-generated Review of “Local function spaces, heat and Navier-Stokes equations”:
"Local function spaces, heat and Navier-Stokes equations" Description:
The Open Library:
In this book a new approach is presented to exhibit relations between Sobolev spaces, Besov spaces, and Hölder-Zygmund spaces on the one hand and Morrey-Campanato spaces on the other. Morrey-Campanato spaces extend the notion of functions of bounded mean oscillation. These spaces play an important role in the theory of linear and nonlinear PDEs. Chapters 1-3 deal with local smoothness spaces in Euclidean n-space based on the Morrey-Campanato refinement of the Lebesgue spaces. The presented approach relies on wavelet decompositions. This is applied in Chapter 4 to Gagliardo-Nirenberg inequalities. Chapter 5 deals with linear and nonlinear heat equations in global and local function spaces. The obtained assertions about function spaces and nonlinear heat equations are used in Chapter 6 to study Navier-Stokes equations. The book is addressed to graduate students and mathematicians having a working knowledge of basic elements of (global) function spaces, and who are interested in applications to nonlinear PDEs with heat and Navier-Stokes equations as prototypes.
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