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Representation Theory, Homological Algebra, and Free Resolutions
Feb 11, 2013 to Feb 17, 2013

Organizer(s)

Luchezar Avramov (University of Nebraska), David Eisenbud (University of California, Berkeley), and Irena Peeva* (Cornell University)
Closed
This workshop has reached maximum capacity, and registration is now closed.

Contact

The workshop will focus  on recent breakthroughs in understanding and applications of free resolutions and on interactions of commutative algebra and representation theory, where algebraic geometry often appears as a third player.  A specific goal is to  stimulate further interaction between these fields.

Accommodation:

A block of rooms has been reserved at the Rose Garden Inn. Reservations may be made by calling 1-800-992-9005 OR directly on their website. Click on Corporate at the bottom of the screen and when prompted enter code MATH (this code is not case sensitive). By using this code a new calendar will appear and will show MSRI rate on all room types available.

A block of rooms has been reserved at the Hotel Durant. Reservations may be made by calling 1-800-238-7268. When making reservations, guests must request the MSRI preferred rate.  If you are making your reservations on line, please go to this link and enter the discount code E-MSRI.  Our preferred rate is $129 per night for a Deluxe Queen/King, based on availability.

This workshop has reached maximum capacity, and registration is now closed.

Important

Schedule
Monday, February 11, 2013
9:15AM - 9:30AM MSRI, Simons Auditorium Welcome
9:30AM - 10:30AM MSRI, Simons Auditorium Melvin Hochster TBD
10:30AM - 11:00AM MSRI, Atrium Tea
11:00AM - 12:00PM MSRI, Simons Auditorium Daniel Murfet - TBD
12:00PM - 2:00PM MSRI, Atrium Lunch
2:00PM - 3:00PM MSRI, Simons Auditorium Idun Reiten TBD
3:00PM - 3:30PM MSRI, Atrium Tea
Tuesday, February 12, 2013
9:30AM - 10:30AM MSRI, Simons Auditorium Srikanth Iyengar TBD
10:30AM - 11:00AM MSRI, Atrium Tea
11:00AM - 12:00PM MSRI, Simons Auditorium Alexander Polishchuk TBD
12:00PM - 2:00PM MSRI, Atrium Lunch
2:00PM - 3:00PM MSRI, Simons Auditorium Lidia Angeleri - TBD
3:00PM - 3:30PM MSRI, Atrium Tea
3:30PM - 4:30PM MSRI, Simons Auditorium Peter Symonds TBD
Wednesday, February 13, 2013
9:30AM - 10:30AM MSRI, Simons Auditorium Ragnar-Olaf Buchweitz TBD
10:30AM - 11:00AM MSRI, Atrium Tea
11:00AM - 12:00PM MSRI, Simons Auditorium Tobias Dyckerhoff - TBD
12:00PM - 1:30PM MSRI, Atrium Lunch
1:30PM - 2:30PM MSRI, Simons Auditorium Rosa M. Miró-Roig TBD
2:30PM - 3:00PM MSRI, Atrium Tea
3:00PM - 4:30PM MSRI Special Sessions
4:30PM - 6:20PM MSRI, Atrium Reception
Thursday, February 14, 2013
9:00AM - 10:00AM MSRI, Simons Auditorium Dave Benson TBD
10:00AM - 10:30AM MSRI, Atrium Tea
10:30AM - 11:30AM MSRI, Simons Auditorium Hailong Dao - TBD
11:30AM - 12:30PM MSRI, Simons Auditorium Robert Lazarsfeld TBD
Friday, February 15, 2013
9:30AM - 10:30AM MSRI, Simons Auditorium Gavril Farkas TBD
10:30AM - 11:00AM MSRI, Atrium Tea
11:00AM - 12:00PM MSRI, Simons Auditorium Jason McCullough TBD
12:00PM - 1:30PM MSRI, Atrium Lunch
1:30PM - 2:30PM MSRI, Simons Auditorium Osamu Iyama TBD
2:30PM - 3:00PM MSRI, Atrium Tea
3:00PM - 5:00PM MSRI Special Sessions
Saturday, February 16, 2013
9:00AM - 10:00AM UC Berkeley Bernd Ulrich TBD
10:00AM - 11:00AM UC Berkeley Break
11:00AM - 12:00PM UC Berkeley Claudiu Raicu TBD
12:00PM - 1:30PM UC Berkeley Lunch
1:30PM - 2:30PM UC Berkeley Claudia Miller TBD
2:30PM - 3:30PM UC Berkeley Break
3:30PM - 4:30PM UC Berkeley Henning Krause - TBD
Sunday, February 17, 2013
9:00AM - 10:00AM UC Berkeley Giulio Caviglia - TBD
10:00AM - 10:15AM UC Berkeley Break
10:15AM - 11:15AM UC Berkeley Marc Chardin TBD
11:15AM - 11:30AM UC Berkeley Break
11:30AM - 12:30PM UC Berkeley Juergen Herzog TBD
Parent Program(s):
Commutative Algebra


Questions about this workshop should be sent either by email to
638@msri.org

or by regular mail to:
Representation Theory, Homological Algebra, and Free Resolutions
Mathematical Sciences Research Institute
17 Gauss Way, Berkeley, CA
94720-5070.
USA

The Institute is committed to the principles of Equal Opportunity and Affirmative Action.



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