Explore the intricacies of quantitative invertibility in non-Hermitian random matrices through this 43-minute lecture presented by Konstantin Tikhomirov at the International Mathematical Union. Delve into advanced mathematical concepts and gain insights into the properties and behavior of these complex matrix structures. Enhance your understanding of random matrix theory and its applications in various fields of mathematics and physics.
Quantitative Invertibility of Non-Hermitian Random Matrices
International Mathematical Union via YouTube
Overview
Syllabus
Konstantin Tikhomirov: Quantitative invertibility of non-Hermitian random matrices
Taught by
International Mathematical Union
Related Courses
-
Edge Universality for Non-Hermitian Random Matrices
-
Minimal Rank of Submatrices of Random Rectangular Matrices
-
Zigzag Strategy for Random Matrices
-
Ensembles of Random Matrices with Complex Potentials - Workshop on Integrable Systems
-
Around the Joint Behavior of Independent Random Tensor Matrices - Lecture 3
-
Random Matrix Theory and Its Applications - Lecture 3
