December 11 – December 21: Fall Term Exam Period (includes tests and midterm exams for Fall/Winter Term classes)

December 22 – January 1: Winter Holiday (University Closed)

Ievgen Bilokopytov

Date: | Tuesday, September 26, 2017 |
---|

We consider the following problem: if \( \mathbf{F} \) and \( \mathbf{E} \) are (general) normed spaces of continuous functions over topological spaces \( X \) and \( Y \) respectively, and \( \omega:Y\to\mathbb{C} \) and \( \Phi:Y\to X \) are such that the weighted composition operator \( W_{\Phi,\omega} \) is continuous, when can we guarantee that both $\( \Phi \) and \( \omega \) are continuous? An analogous problem is also considered in the context of normed spaces of holomorphic functions.

Important Dates

December 11 – December 21: Fall Term Exam Period (includes tests and midterm exams for Fall/Winter Term classes)

December 22 – January 1: Winter Holiday (University Closed)

Upcoming Exams

**
MATH 2030
A01
Final Exam
**

Monday, December 11
at
1:30 p.m.

**
MATH 1240
Final Exam
**

Monday, December 11
at
1:30 p.m.

**
MATH 1700
Final Exam
**

Tuesday, December 12
at
1:30 p.m.

**
MATH 1010
Final Exam
**

Wednesday, December 13
at
6:00 p.m.

Upcoming Seminar

Colloquium talk:

**Seth Wolbert**

Friday, January 12 at 14:30,
418 Machray Hall.