Analytic Aspects of Convexity 1st ed. 2018 Edition

Analytic Aspects of Convexity 1st ed. 2018 Edition book cover

Analytic Aspects of Convexity 1st ed. 2018 Edition

Author(s): Gabriele Bianchi (Editor), Andrea Colesanti (Editor), Paolo Gronchi (Editor)

  • Publisher: Springer
  • Publication Date: March 9, 2018
  • Edition: 1st ed. 2018
  • Language: English
  • Print length: 129 pages
  • ISBN-10: 3319718339
  • ISBN-13: 9783319718330

Book Description

This book presents the proceedings of the international conference Analytic Aspects in Convexity, which was held in Rome in October 2016. It offers a collection of selected articles, written by some of the world’s leading experts in the field of Convex Geometry, on recent developments in this area: theory of valuations; geometric inequalities; affine geometry; and curvature measures. The book will be of interest to a broad readership, from those involved in Convex Geometry, to those focusing on Functional Analysis, Harmonic Analysis, Differential Geometry, or PDEs.  The book is a addressed to PhD students and researchers, interested in Convex Geometry and its links to analysis.

Editorial Reviews

From the Back Cover

This book presents the proceedings of the international conference Analytic Aspects in Convexity, which was held in Rome in October 2016. It offers a collection of selected articles, written by some of the world’s leading experts in the field of Convex Geometry, on recent developments in this area: theory of valuations; geometric inequalities; affine geometry; and curvature measures. The book will be of interest to a broad readership, from those involved in Convex Geometry, to those focusing on Functional Analysis, Harmonic Analysis, Differential Geometry, or PDEs. The book is a addressed to PhD students and researchers, interested in Convex Geometry and its links to analysis.

About the Author

Gabriele Bianchi, Andrea Colesanti and Paolo Gronchi are professors at the Department of Mathematics and Computer Science of the University of Florence. Their main research interest is in the analytic aspects of Convex Geometry.

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