Regularity Theory For Mean Curvature Flow-new

Regularity Theory For Mean Curvature Flow-new

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SKU: DADAX0817637818
Brand: Birkhäuser
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Mean Curvature Flow And Related Flows Are Important Tools In Mathematics And Mathematical Physics. For Example, The Famous Penrose Conjecture In General Relativity By Huisken And Ilmanan Was Based On A Curvature Flow Approach. Under Mean Curvature Flow, Surfaces Usually Develop Singularities In Finite Time. This Book Presents Techniques In The Study Of Singularities Of Mean Curvature Flow. It Details The Influential Work Of K. Brakke As Well As Such Recent Developments As Relations To Regularity Theory For Minimal Surfaces, As In Allard'S And De Giorgi'S Work.

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  • Q: What is the main focus of 'Regularity Theory for Mean Curvature Flow'? A: The book primarily explores mean curvature flow and related flows, focusing on techniques for studying singularities that arise in finite time.
  • Q: Who is the author of this book? A: The author of 'Regularity Theory for Mean Curvature Flow' is Klaus Ecker.
  • Q: When was this book published? A: The book was published on July 13, 2004.
  • Q: What is the condition of the book being sold? A: The book is categorized as a New book.
  • Q: How many pages does the book have? A: The book has 144 pages.
  • Q: What type of binding does this book have? A: This book is available in paperback binding.
  • Q: What subjects does this book cover? A: The book covers topics in differential equations, specifically focusing on mean curvature flow and its singularities.
  • Q: Is this book suitable for beginners in mathematics? A: While the book may contain advanced topics, it is beneficial for readers with a foundational understanding of differential equations and mathematical physics.
  • Q: Does the book reference any significant mathematical theories or conjectures? A: Yes, it discusses the Penrose conjecture in general relativity and relates it to curvature flow approaches.
  • Q: Are there any notable contributions or developments mentioned in the book? A: The book highlights the influential work of K. Brakke and recent developments in regularity theory for minimal surfaces, referencing Allard's and de Giorgi's contributions.

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