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| Date |
Speaker | Seminar | Title |
Wednesday, September 14, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Jinho Baik UM | Working Group in Integrable Systems and Random Matrix Theory | Strong Szego limit theorem using Riemann-Hilbert problem |
Wednesday, September 21, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Bob Jenkins UM | Working Group in Integrable Systems and Random Matrix Theory | On the joint distribution of the extreme eigenvalues of random matrix |
Wednesday, September 28, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Dong Wang UM | Working Group in Integrable Systems and Random Matrix Theory | Hermitian matrix model with uniform external source |
Wednesday, October 05, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Antonio (Tuca) Auffinger U. Chicago | Working Group in Integrable Systems and Random Matrix Theory | Landscape of random functions in many dimensions via Random Matrix Theory |
Wednesday, October 12, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Zhipeng Liu UM | Working Group in Integrable Systems and Random Matrix Theory | Width of non-intersecting processes |
Wednesday, October 19, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Karl Liechty UM | Working Group in Integrable Systems and Random Matrix Theory | The Izergin-Korepin formula |
Wednesday, October 26, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Karl Liechty UM | Working Group in Integrable Systems and Random Matrix Theory | The Izergin-Korepin formula continued |
Wednesday, November 02, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Raj Rao UM, EECS | Working Group in Integrable Systems and Random Matrix Theory | Middle eigenvalues and eigenvectors in spiked random matrix models |
Wednesday, November 16, 2011 Start: 3:40 PM
Location: 3866 East Hall * |
Alex Bloemendal Harvard | Working Group in Integrable Systems and Random Matrix Theory | Continuum limits of spiked random matrices |
Wednesday, December 07, 2011 Start: 4:10 PM
Location: 3866 East Hall |
Thomas Lam UM | Working Group in Integrable Systems and Random Matrix Theory | Box-ball systems |