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Metric Algebraic Geometry by Paul Breiding, Kohn, Sturmfels




Metric Algebraic Geometry - Table of Contents

  • 1. Historical Snapshot of Metric Algebraic Geometry
  • 2. Analysis of Critical Equations
  • 3. Numerical Computations in Algebraic Geometry
  • 4. Foundations of Polar Degrees
  • 5. Applications of Wasserstein Distance
  • 6. Geometry of Curvature on Varieties
  • 7. Theory of Reach and Offset
  • 8. Geometry of Voronoi Cells
  • 9. Analysis of Condition Numbers
  • 10. Applications in Machine Learning
  • 11. Principles of Maximum Likelihood Estimation
  • 12. Geometry of Tensors
  • 13. Applications in Computer Vision
  • 14. Calculating Volumes of Semi Algebraic Sets
  • 15. Algorithms for Sampling on Varieties

What You Will Learn in Metric Algebraic Geometry

Metric Algebraic Geometry by Paul Breiding, Kathlén Kohn, and Bernd Sturmfels offers a contemporary treatment of algebraic geometry with metric structures. Accessing this metric algebraic geometry paul breiding pdf allows graduate students, data scientists, and mathematicians to study distance functions on varieties, condition numbers, and numerical algebraic geometry.

Written by leading experts in applied algebra, this comprehensive metric algebraic geometry paul breiding book connects classical algebraic geometry with modern applications in computer vision, kinematics, statistics, and polynomial optimization.

Available as an educational study reference via metric algebraic geometry paul breiding pdf download, this essential volume serves as an indispensable guide for advanced courses in applied mathematics and computational algebra.

Book Details & Specifications

Title: Metric Algebraic Geometry by Paul Breiding, Kohn, Sturmfels
Publisher: Birkhäuser
Year: 2024
Pages: 232
Type: PDF
Language: English
ISBN-10 #: 3031514610
ISBN-13 #: 978-3031514616
License: CC BY-NC-ND 4.0
Amazon: Amazon

About the Author: Paul Breiding

The author Paul Breiding is a prominent mathematician and researcher specializing in numerical algebraic geometry, metric algebraic geometry, and applied mathematics, widely recognized for his work at leading European research institutions and universities.

Co-author of cutting-edge research monographs, his landmark text Metric Algebraic Geometry by Paul Breiding stands as a foundational reference in modern computational geometry and optimization theory.


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