Главная
Study mode:
on
1
Intro
2
Outline
3
Dirichlettype spaces
4
Optimal Approximants
5
Why study polynomials
6
Why cyclicity
7
What were not able to do
8
Calculating optimal approximants
9
Zeros
10
Cyclicity
11
Convergence
12
Questions
Description:
Explore polynomial approximation techniques for inverses of functions in Dirichlet-type spaces in this 49-minute lecture by Catherine Beneteau from the University of South Florida. Delivered as part of the Focus Program on Analytic Function Spaces and their Applications at the Fields Institute, delve into topics such as optimal approximants, cyclicity, and convergence. Examine the importance of studying polynomials and their role in function approximation. Investigate the challenges faced in calculating optimal approximants, analyzing zeros, and determining cyclicity. Gain insights into the convergence properties of these approximations and participate in a Q&A session to further your understanding of this complex mathematical subject.

Polynomial Approximation of Inverses of Functions in Dirichlet-Type Spaces

Fields Institute
Add to list