Non-commutative Optimal Transport Tutorials

March 11 - 14, 2025

Schedule

All times in this Schedule are Pacific Time (PT)

Tuesday, March 11, 2025

Morning Session
8:00 - 8:55 Check-In/Breakfast (Hosted by IPAM)
8:55 - 9:00 Welcome and Opening Remarks
9:00 - 10:15
10:15 - 10:45 Break
10:45 - 12:00
Augusto Gerolin (University of Ottawa)

Quantum Optimal Transport: regularization and algorithms (Part 1)

12:00 - 12:30 Core Orientation with IPAM Staff
12:30 - 2:00 Lunch (on your own)

Afternoon Session
2:00 - 3:15
Augusto Gerolin (University of Ottawa)

Quantum Optimal Transport: regularization and algorithms (Part 2)

3:15 - 3:45 Break
3:45 - 5:00
Tryphon Georgiou (University of California, Irvine (UCI))

Schrödinger Bridges: Old and New (Part 1)
PDF Presentation

Wednesday, March 12, 2025

Morning Session
8:00 - 9:00 Check-In/Breakfast (Hosted by IPAM)
9:00 - 10:15
10:15 - 10:45 Break
10:45 - 12:00
Oliver Tse (Eindhoven University of Technology)

Gradient Structures from Classical to Quantum (Part 1)

12:00 - 2:00 Lunch (on your own)

Afternoon Session
2:00 - 3:15
Kasia Pernal (Politechnika Lodzka)

Reduced density matrix functional theory (Part 1)
PDF Presentation
3:15 - 3:45 Break
3:45 - 5:00
Tryphon Georgiou (University of California, Irvine (UCI))

Schrödinger Bridges: Old and New (Part 2)
PDF Presentation

Thursday, March 13, 2025

Morning Session
8:00 - 9:00 Check-In/Breakfast (Hosted by IPAM)
9:00 - 10:15
10:15 - 10:45 Break
10:45 - 12:00
Oliver Tse (Eindhoven University of Technology)

Gradient Structures from Classical to Quantum (Part 2)

12:00 - 2:00 Lunch (on your own)

Afternoon Session
2:00 - 3:15
3:15 - 3:45 Break
3:45 - 5:00
Dima Shlyakhtenko (Institute for Pure and Applied Mathematics)

Free Probability and Free Transport (Part 1)


Friday, March 14, 2025

Morning Session
8:00 - 9:00 Check-In/Breakfast (Hosted by IPAM)
9:00 - 10:15
Oliver Tse (Eindhoven University of Technology)

Gradient Structures from Classical to Quantum (Part 3)

10:15 - 10:45 Break
10:45 - 12:00
Dima Shlyakhtenko (Institute for Pure and Applied Mathematics)

Free Probability and Free Transport (Part 2)

12:00 - 2:00 Lunch (on your own)

Afternoon Session
2:00 - 3:15 Research Group Discussion