|To apply for Funding you must register by:||January 05, 2015 over 6 years ago|
|Series:||Hot Topic, Hot Topic|
|Location:||MSRI: Simons Auditorium, Atrium|
- Petter Branden (Royal Institute of Technology (KTH))
- Chris Godsil (University of Waterloo)
- Alice Guionnet (École Normale Supérieure de Lyon)
- Osman Guler (University of Maryland Baltimore County)
- Nicholas Harvey (University of British Columbia)
- William Johnson (Texas A & M University)
- Alexandra Kolla (University of Illinois at Urbana-Champaign)
- Adam Marcus (Yale University)
- Shayan Oveis Gharan (University of Washington)
- Pablo Parrilo (Massachusetts Institute of Technology)
- Sorin Popa (University of California, Los Angeles)
- Gideon Schechtman (Weizmann Institute of Science)
- Dimitri Shlyakhtenko (University of California, Los Angeles)
- Daniel Spielman (Yale University)
- Nikhil Srivastava (University of California, Berkeley)
- Nicole Tomczak-Jaegermann (University of Alberta)
- Stefaan Vaes (Katholieke Universiteit Leuven)
- Alain Valette (Université de Neuchâtel)
- Victor Vinnikov (Ben Gurion University of the Negev)
- Cynthia Vinzant (North Carolina State University; University of Washington)
In a recent paper, Marcus, Spielman and Srivastava solve the Kadison-Singer Problem by proving Weaver's KS2 conjecture and the Paving Conjecture. Their proof involved a technique they called the “method of interlacing families of polynomials” and a “barrier function” approach to proving bounds on the locations of the zeros of real stable polynomials. Using these techniques, they have also proved that there are infinite families of Ramanujan graphs of every degree, and they have developed a very simple proof of Bourgain and Tzafriri's Restricted Invertibility Theorem. The goal of this workshop is to help build upon this recent development by bringing together researchers from the disparate areas related to these techniques, including Functional Analysis, Spectral Graph Theory, Free Probability, Convex Optimization, Discrepancy Theory, and Real Algebraic Geometry.
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To apply for funding, you must register by the funding application deadline displayed above.
Students, recent Ph.D.'s, women, and members of underrepresented minorities are particularly encouraged to apply. Funding awards are typically made 6 weeks before the workshop begins. Requests received after the funding deadline are considered only if additional funds become available.
MSRI does not hire an outside company to make hotel reservations for our workshop participants, or share the names and email addresses of our participants with an outside party. If you are contacted by a business that claims to represent MSRI and offers to book a hotel room for you, it is likely a scam. Please do not accept their services.
MSRI has preferred rates at the Hotel Shattuck Plaza, depending on room availability. Guests can call the hotel's main line at 510-845-7300 and ask for the MSRI- Mathematical Science Research Institute discount. To book online visit this page (the MSRI rate will automatically be applied).
MSRI has preferred rates at the Graduate Berkeley, depending on room availability. Reservations may be made by calling 510-845-8981. When making reservations, guests must request the MSRI preferred rate. Enter in the Promo Code MSRI123 (this code is not case sensitive).
MSRI has preferred rates at the Berkeley Lab Guest House, depending on room availability. Reservations may be made by calling 510-495-8000 or directly on their website. Select "Affiliated with the Space Sciences Lab, Lawrence Hall of Science or MSRI." When prompted for your UC Contact/Host, please list Chris Marshall (email@example.com).
MSRI has a preferred rates at Easton Hall and Gibbs Hall, depending on room availability. Guests can call the Reservations line at 510-204-0732 and ask for the MSRI- Mathematical Science Research Inst. rate. To book online visit this page, select "Request a Reservation" choose the dates you would like to stay and enter the code MSRI (this code is not case sensitive).
Additional lodging options may be found on our short term housing page.
Mar 09, 2015
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