Discrepancy Theory and Applications part 2 (Morlet Chair – Robert Tichy)
Workshop
CIRM, Marseille
https://www.chairejeanmorlet.com/2641.html
Date(s) : 04/02/2021 - 05/02/2021 iCal
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HYBRID WORKSHOP
Discrepancy Theory and Applications 2 Théorie de la discordance et applications 2 Dates: 4-5 february 2021 Place: CIRM (Marseille Luminy, France) |
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DESCRIPTION
The scope of the workshop covers
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SCIENTIFIC COMMITTEE
ORGANIZING COMMITTEE
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THURSDAY 4 FEBRUARY 2021
LIVE TALKS AT CIRM LUMINY
- 10:15 CET – Manfred Madritsch (Université de Lorraine)
Normal and Non-Normal Numbers – (abstract)
- 11:15 CET – Robert Tichy (TU Graz / Aix-Marseille University)
Metric Discrepancy Theory – (abstract)
PRE-RECORDED TALKS
- 13.30 CET – Florian Pausinger (University of Belfast)
Applications of equidistribution theory in computational geometry (abstract)
VIDEO link - 14:00 CET – Ujué Etayo (TU Graz)
Discrepancy of points coming from Determinantal point processes (abstract)
VIDEO link - 14:30 CET – Bence Borda (TU Graz)
Equidistribution on compact groups (abstract)
VIDEO link
15:15 – 15:45 CET – Discussion session organized by Austria
Link to Zoom meeting: https://jku.zoom.us/j/92948048140?pwd=NWxMY3B6dDB4VVdJYXZ4SEJYdGltdz09
Link to Zoom meeting: https://jku.zoom.us/j/92948048140?pwd=NWxMY3B6dDB4VVdJYXZ4SEJYdGltdz09
Speakers present online: Robert Tichy, Manfred Madritsch, Ujué Etayo
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ONLINE TALKS SERIES
Special Research Area (SFB) F55 on Quasi-Monte Carlo Methods: Theory and Applications
Further details, titles and abstracts available at: http://www.sfb-qmc.jku.at/sfb-activities/workshops
Special Research Area (SFB) F55 on Quasi-Monte Carlo Methods: Theory and Applications
Further details, titles and abstracts available at: http://www.sfb-qmc.jku.at/sfb-activities/workshops
- 16:00 – 16:45 CET – Michael Lacey (Georgia Tech)
Title: Discrete Improving Inequalities (abstract)
Link to Zoom meeting: https://jku.zoom.us/j/92948048140?pwd=NWxMY3B6dDB4VVdJYXZ4SEJYdGltdz09
Access code: sent by email message to registered participants - 17:00 – 17:45 CET – Michael Lacey (Georgia Tech)
Title: A Polynomial Roth Theorem for Corners in the Finite Field Setting (abstract)
Link to Zoom meeting: https://jku.zoom.us/j/92948048140?pwd=NWxMY3B6dDB4VVdJYXZ4SEJYdGltdz09
Access code: sent by email message to registered participants
FRIDAY 5 FEBRUARY 2021
LIVE-STREAMED TALKS FROM TU GRAZ & JOHANNES KEPLER UNIVERSITY LINZ
The talk series is supported by the FWF Special Research Program (SFB) Quasi-Monte Carlo Methods: Theory and Applications and partly funded by the Austrian Science Fund FWF, Project No. J 4138-N32.
The talk series is supported by the FWF Special Research Program (SFB) Quasi-Monte Carlo Methods: Theory and Applications and partly funded by the Austrian Science Fund FWF, Project No. J 4138-N32.
- 09:00 – 09:30 CET – Peter Kritzer (RICAM & Austrian Academy of Sciences)
The digit-by-digit construction of polynomial lattice rules – (abstract)
- 09:40 – 10:10 CET – Friedrich Pillichshammer (Johannes Kepler University Linz)
L2 star, extreme and periodic discrepancy – (abstract)
- 11:00 – 11:30 CET – Aicke Hinrichs (Johannes Kepler University Linz)
Dispersion – a survey of recent results and applications – (abstract)
- 11:40 – 12:10 CET – Roswitha Hofer (Johannes Kepler University Linz)
One way of generalizing the van der Corput sequence as well as the (nα)-sequence and some nice encounters – (abstract) - 12:30 – BREAK
SPECIAL ONLINE TALKS SERIES
Special Research Area (SFB) F55 on Quasi-Monte Carlo Methods: Theory and Applications
Further details, titles and abstracts available at: http://www.sfb-qmc.jku.at/sfb-activities/workshops
Special Research Area (SFB) F55 on Quasi-Monte Carlo Methods: Theory and Applications
Further details, titles and abstracts available at: http://www.sfb-qmc.jku.at/sfb-activities/workshops
- 16:00 CET – Ben Green (University of Oxford)
Title: On the divisors of a typical integer (abstract)
Link to Zoom meeting: https://jku.zoom.us/j/98746711497?pwd=V1I0SVZuMnpKWjRxeHpzTnEyL29KZz09
Access code: sent by email message to registered participants
Emplacement
CIRM, Luminy
Catégories Pas de Catégories
