All Seminars & Colloquia
Topology Seminar- A Scanning Algorithm for Odd Khovanov Homology
Friday, 3/26/2021, 5:00pm - 11:59pm
Greater Washington Topology Seminar
The following is a list of confirmed speakers and dates for the Greater (George) Washington Topology Seminar seminar:
1. March 5, 2021: Maciej Mroczkowski (University of Gdańsk)
2. March 12, 2021: Victoria Lebed (Université de Caen - Normandie )
3. March 26, 2021: Dirk Schütz (University of Durham)
4. April 2, 2021: Peter Samuelson (University of California, Riverside)
5. April 9, 2021: Krzysztof Putyra (Universität Zürich)
Dynamics Seminar-Topologically Mixing Tiling of R^2 from a Generalize Substitution
Thursday, 3/25/2021, 3:00pm - 11:59pm
Speaker: Tyler White, NOVA Loudoun
Time and Date: Thursday 3/25 at 11 am by Zoom (send email to [email protected] for invitation)
Title: Topologically Mixing Tiling of R^2 from a Generalize Substitution
Topology Seminar- Unexpected applications of homotopical algebra to knot theory.
Friday, 3/12/2021, 3:30pm - 11:59pm
Greater Washington Topology Seminar
The following is a list of confirmed speakers and dates for the Greater (George) Washington Topology Seminar seminar:
1. March 5, 2021: Maciej Mroczkowski (University of Gdańsk)
2. March 12, 2021: Victoria Lebed (Université de Caen - Normandie )
3. March 26, 2021: Dirk Schütz (University of Durham)
4. April 2, 2021: Peter Samuelson (University of California, Riverside)
5. April 9, 2021: Krzysztof Putyra (Universität Zürich)
Dynamics Seminar-Continuity properties for a family of parabolic problems in varying domains
Thursday, 3/11/2021, 4:00pm - 11:59pm
Time and Date: 11am, Thursday, March 11
Place: Zoom
Speaker: Simone Mazzini Bruschi, GWU and University of Brasilia, Brazil
Title: Continuity properties for a family of parabolic problems in varying domains
Topology Seminar- Knots with cyclotomic Jones polynomials
Friday, 3/5/2021, 6:00pm - 11:59pm
Greater Washington Topology Seminar
The following is a list of confirmed speakers and dates for the Greater (George) Washington Topology Seminar seminar:
1. March 5, 2021: Maciej Mroczkowski (University of Gdańsk)
2. March 12, 2021: Victoria Lebed (Université de Caen - Normandie )
3. March 26, 2021: Dirk Schütz (University of Durham)
4. April 2, 2021: Peter Samuelson (University of California, Riverside)
5. April 9, 2021: Krzysztof Putyra (Universität Zürich)
Dynamics Seminar-Spectral Ergodic Theory V
Thursday, 3/4/2021, 4:00pm - 11:59pm
Time and Date: 11 am, Thursday, March 4
Place: Zoom
Speaker: Robbie Robinson
Title: Spectral Ergodic Theory V
Dynamics Seminar-Spectral Ergodic Theory IV
Thursday, 2/25/2021, 4:00pm - 11:59pm
Time: 11 am, Thursday, February 25
Speaker: Robbie Robinson
Place: Zoom(virtual)
Title: Spectral Ergodic Theory IV
Abstract: We will introduce ergodic actions of locally compact abelian groups (notable Z^d and R^d) and explain how to use spectral theory to define some of their ergodic properties. Then we begin the proof of the spectral theorem in that context. We will begin with graduate student presentations
University Seminar: Logic Across Disciplines-Cryptographic Constructions
Thursday, 2/18/2021, 9:00pm - 11:59pm
University Seminar: Logic Across Disciplines
Time: Thursday, February 18, 4:00-5:00PM
Place: zoom
Speaker: Keshav Srinivasan, GWU
Title: Universal Cryptographic Constructions
Dynamics Seminar-Spectral Ergodic Theory III
Thursday, 2/18/2021, 4:00pm - 11:59pm
Time: 11 am, Thursday, February 18
Speaker: Robbie Robinson
Title: Spectral Ergodic Theory III
Abstract: Spectral measures will be defined for transformations. One version the spectral theorem will be stated. We will also introduce ergodic actions of locally compact abelian groups (notable Z^d and R^d) and explain how to extend spectral theory to such cases.
If you would like a Zoom invitation please write to [email protected]
Dynamics Seminar-Spectral Ergodic Theory II
Thursday, 2/11/2021, 4:00pm - 11:59pm
Time: 11 am, Thursday, February 11 (2/11/2021 at 11)
Speaker: Robbie Robinson
Title: Spectral Ergodic Theory II
Abstract: Some examples of spectral properties include ergodicity, weak mixing, and mixing. There are also discrete spectrum, singular spectrum, Lebesgue spectrum and various types of mixed spectrum. And of course, there is spectral multiplicity. We first describe what these are for measure preserving transformations, then for flows, and finally for actions of Z^d and R^d.