Applications of O-minimality to Hodge Theory - Lecture 4
Offered By: Fields Institute via YouTube
Course Description
Overview
Explore the fourth lecture in a graduate course on O-minimality and Applications, delivered by Jacob Tsimerman from the University of Toronto at the Fields Institute. Delve into advanced mathematical concepts such as infinitesimal thickening, topological spaces, definable spaces, and definable cell decomposition. Examine the intricacies of Abelian shields, push forward factors, and finite covering. Gain a comprehensive understanding of these complex topics through a structured syllabus that progresses from introductory concepts to a detailed proof and summary of cell decomposition theory.
Syllabus
Intro
Infinitesimal thickening
Topological Spaces
definable Spaces
definable Cell Decomposition
Proof
Cell decomposition
Abelian shields
Push forward factor
Finite covering
Summary
Taught by
Fields Institute
Related Courses
Introduction to Algebraic Geometry and Commutative AlgebraIndian Institute of Science Bangalore via Swayam Introduction to Algebraic Geometry and Commutative Algebra
NPTEL via YouTube Basic Algebraic Geometry - Varieties, Morphisms, Local Rings, Function Fields and Nonsingularity
NPTEL via YouTube Basic Algebraic Geometry
NIOS via YouTube Affine and Projective Geometry, and the Problem of Lines
Insights into Mathematics via YouTube