The Three-Dimensional Navier–Stokes Equations

Classical Theory

Nonfiction, Science & Nature, Mathematics, Differential Equations, Calculus
Cover of the book The Three-Dimensional Navier–Stokes Equations by James C. Robinson, Witold Sadowski, José L. Rodrigo, Cambridge University Press
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Author: James C. Robinson, Witold Sadowski, José L. Rodrigo ISBN: 9781316714706
Publisher: Cambridge University Press Publication: September 7, 2016
Imprint: Cambridge University Press Language: English
Author: James C. Robinson, Witold Sadowski, José L. Rodrigo
ISBN: 9781316714706
Publisher: Cambridge University Press
Publication: September 7, 2016
Imprint: Cambridge University Press
Language: English

A rigorous but accessible introduction to the mathematical theory of the three-dimensional Navier–Stokes equations, this book provides self-contained proofs of some of the most significant results in the area, many of which can only be found in research papers. Highlights include the existence of global-in-time Leray–Hopf weak solutions and the local existence of strong solutions; the conditional local regularity results of Serrin and others; and the partial regularity results of Caffarelli, Kohn, and Nirenberg. Appendices provide background material and proofs of some 'standard results' that are hard to find in the literature. A substantial number of exercises are included, with full solutions given at the end of the book. As the only introductory text on the topic to treat all of the mainstream results in detail, this book is an ideal text for a graduate course of one or two semesters. It is also a useful resource for anyone working in mathematical fluid dynamics.

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A rigorous but accessible introduction to the mathematical theory of the three-dimensional Navier–Stokes equations, this book provides self-contained proofs of some of the most significant results in the area, many of which can only be found in research papers. Highlights include the existence of global-in-time Leray–Hopf weak solutions and the local existence of strong solutions; the conditional local regularity results of Serrin and others; and the partial regularity results of Caffarelli, Kohn, and Nirenberg. Appendices provide background material and proofs of some 'standard results' that are hard to find in the literature. A substantial number of exercises are included, with full solutions given at the end of the book. As the only introductory text on the topic to treat all of the mainstream results in detail, this book is an ideal text for a graduate course of one or two semesters. It is also a useful resource for anyone working in mathematical fluid dynamics.

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