YoVDO

Quantum Representations and Bogomolov-Katzarkov Surfaces

Offered By: IMSA via YouTube

Tags

Complex Geometry Courses Algebraic Geometry Courses Riemann Surfaces Courses

Course Description

Overview

Explore a lecture on quantum representations and their application to Bogomolov-Katzarkov surfaces in relation to the Shafarevich conjecture on holomorphic convexity. Delve into the results presented by Eyssidieux-Funar in their arXiv paper 2112.06726, focusing on how quantum representations of fundamental groups of Riemann surfaces are used to demonstrate that most algebraic surfaces proposed by Bogomolov and Katzarkov in the late 1990s do not serve as counterexamples to this conjecture. Gain insights into this advanced mathematical topic as presented by speaker Rodolfo Aguilar from the University of Miami and IMSA.

Syllabus

Quantum Representations and Bogomolov-Katzarkov Surfaces


Taught by

IMSA

Related Courses

Imaginary Numbers Are Real
YouTube
What Do Complex Functions Look Like - Essence of Complex Analysis
Mathemaniac via YouTube
An Introduction to Surfaces - Differential Geometry
Insights into Mathematics via YouTube
Machine Learning the Landscape - Lecture 1
International Centre for Theoretical Sciences via YouTube
Hyperbolic Geometry, Fuchsian Groups and Moduli Spaces - Lecture 1
International Centre for Theoretical Sciences via YouTube