YoVDO

Filtered Ends and Bochner Hartogs Dichotomy on Complete Kahler Manifolds

Offered By: IMSA via YouTube

Tags

Complex Geometry Courses Algebraic Geometry Courses Sheaf Theory Courses Cohomology Courses Kähler Manifolds Courses

Course Description

Overview

Explore a 46-minute conference talk by Mohan Ramachandran from the University at Buffalo, presented at the "Periods, Shafarevich Maps and Applications" conference. Delve into the relationship between a generalized notion of ends and the first compactly supported cohomology with coefficients in the structure sheaf of complete Kähler manifolds. Learn about the Filtered Ends and Bochner Hartogs Dichotomy on Complete Kähler Manifolds, a topic developed in collaboration with T. Napier. Gain insights into advanced mathematical concepts and their applications in complex geometry and algebraic topology.

Syllabus

Conference: Periods, Shafarevich Maps and Applications: Mohan Ramachandran, University at Buffalo


Taught by

IMSA

Related Courses

Making Up Our Minds
Models of Consciousness Conferences via YouTube Sheaves as Computable and Stable Topological Invariants for Datasets
Applied Algebraic Topology Network via YouTube Sheaf Based Modeling of Wireless Communications
Applied Algebraic Topology Network via YouTube Exemplars of Sheaf Theory in TDA
Applied Algebraic Topology Network via YouTube Modeling Shapes and Fields - A Sheaf Theoretic Perspective
Applied Algebraic Topology Network via YouTube