Convexity from the Geometric Point of View

Convexity from the Geometric Point of View
Author :
Publisher : Springer Nature
Total Pages : 1195
Release :
ISBN-10 : 9783031505072
ISBN-13 : 3031505077
Rating : 4/5 (077 Downloads)

Book Synopsis Convexity from the Geometric Point of View by : Vitor Balestro

Download or read book Convexity from the Geometric Point of View written by Vitor Balestro and published by Springer Nature. This book was released on with total page 1195 pages. Available in PDF, EPUB and Kindle. Book excerpt:


Convexity from the Geometric Point of View Related Books

Convexity from the Geometric Point of View
Language: en
Pages: 1195
Authors: Vitor Balestro
Categories:
Type: BOOK - Published: - Publisher: Springer Nature

GET EBOOK

Geometry of Isotropic Convex Bodies
Language: en
Pages: 618
Authors: Silouanos Brazitikos
Categories: Mathematics
Type: BOOK - Published: 2014-04-24 - Publisher: American Mathematical Soc.

GET EBOOK

The study of high-dimensional convex bodies from a geometric and analytic point of view, with an emphasis on the dependence of various parameters on the dimensi
A Course in Convexity
Language: en
Pages: 378
Authors: Alexander Barvinok
Categories: Mathematics
Type: BOOK - Published: 2002-11-19 - Publisher: American Mathematical Soc.

GET EBOOK

Convexity is a simple idea that manifests itself in a surprising variety of places. This fertile field has an immensely rich structure and numerous applications
Semidefinite Optimization and Convex Algebraic Geometry
Language: en
Pages: 487
Authors: Grigoriy Blekherman
Categories: Mathematics
Type: BOOK - Published: 2013-03-21 - Publisher: SIAM

GET EBOOK

An accessible introduction to convex algebraic geometry and semidefinite optimization. For graduate students and researchers in mathematics and computer science
Lectures on Convex Geometry
Language: en
Pages: 300
Authors: Daniel Hug
Categories: Mathematics
Type: BOOK - Published: 2020-08-27 - Publisher: Springer Nature

GET EBOOK

This book provides a self-contained introduction to convex geometry in Euclidean space. After covering the basic concepts and results, it develops Brunn–Minko