YoVDO

Non-perturbative Resolution of Strong Coupling Singularities in 4d N=1 Supersymmetry - Heterotic String Compactifications

Offered By: Erwin Schrödinger International Institute for Mathematics and Physics (ESI) via YouTube

Tags

String Theory Courses Supersymmetry Courses Compactifications Courses M-theory Courses Moduli Space Courses Calabi-Yau Manifold Courses

Course Description

Overview

Save Big on Coursera Plus. 7,000+ courses at $160 off. Limited Time Only!
Explore a 24-minute conference talk on non-perturbative resolution of strong coupling singularities in 4d N=1 supersymmetry, presented at the Erwin Schrödinger International Institute for Mathematics and Physics. Delve into the study of strong coupling regimes in heterotic string compactifications to 4d with N=1 supersymmetry. Examine how perturbative threshold corrections lead to strong coupling singularities unique to N=1 compactifications, potentially creating boundaries in the moduli space at finite distances. Discover how non-perturbative effects are expected to partially resolve these singularities, allowing for continuation of the moduli space. Learn about the use of M-theory duality to compute non-perturbative corrections and their role in resolving strong coupling singularities. Gain insights from this cutting-edge research, which is part of a broader thematic programme on "The Landscape vs. the Swampland" and based on upcoming work with Mirjam Cvetic.

Syllabus

Max Wiesner - Non-perturbative Resolution of Strong Coupling Singularities in 4d N=1


Taught by

Erwin Schrödinger International Institute for Mathematics and Physics (ESI)

Related Courses

Hidden Dimensions - Exploring Hyperspace
World Science Festival via YouTube
Machine Learning the Landscape - Lecture 1
International Centre for Theoretical Sciences via YouTube
Floer Cohomology and Birational Geometry
International Mathematical Union via YouTube
Coassociative Fibrations in G2 Geometry
IMSA via YouTube
Boundedness of SLC Degenerations of Polarized Log Calabi-Yau Pairs
Hausdorff Center for Mathematics via YouTube