# Chelluri Lecture Series

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The Chelluri Lecture series is offered in memory of **Thyagaraju (Raju) Chelluri**, who graduated magna cum laude from Cornell with a Bachelor's degree in mathematics in 1999. Raju was a brilliant student, a gifted scholar, and a wonderful human being who died on August 21, 2004 at the age of 26, shortly after completing all requirements for the Ph.D. in Mathematics at Rutgers University. He wrote a thesis called *Equidistribution of the Roots of Quadratic Congruences* under the supervision of H. Iwaniec and was awarded a Ph.D. posthumously.

The Chelluri Lecture Endowment was established in 2004 with support from family and friends of Thyagaraju (Raju) Chelluri. Each year, a distinguished mathematician will be invited to give the Chelluri Lecture.

**Upcoming Lectures**

The next lecture in the series is scheduled for April 23rd, 2020.

More Information will be posted here as it becomes available.

If you need accommodations to participate in this event, please contact Heather Peterson.

**Previous Lectures in the Series**

**Karen Smith**, University of Michigan;*Resolution of Singularities*(2019)#### Abstract: Algebraic varieties are geometric objects defined by polynomials---you have known many examples since high school, where you learned that a circle can be defined by a polynomial equation such as x^2+y^2=1. Polynomials can define incredibly complicated shapes, such as a mechanical arm in medical software or Woody's arm in Toy Story, yet they can be easily manipulated by hand or computer. For this reason, algebraic geometry---the study of algebraic varieties and the equations that define them--- is a central research area within modern mathematics. It is also one of the oldest and most beautiful. In general, a variety can have singular points—places where it is pinched or intersects itself. In this talk, we will discuss Hironaka’s famous theorem on resolution of singularities—a technique to “get rid” of the singular points. We introduce a class of singular varieties called rational singularities that are important because they are well-approximated by their resolutions, and explain how one can use “reduction modulo p” to characterize them.

**Mike Hopkins,**Harvard University:*Homotopy Theory and its Many Roles in Mathematics*(2018)**Daniel Wise**, McGill University:*The Cubical Route to Understanding Groups*(2017)**Andrea Bertozzi**, UCLA:*Mathematics of Crime*(2016)**Daniel Rockmore**, Dartmouth College:*Reading, Writing, and 'Rithmetic: Two tales of mathematical and evolutionary explorations of text*(2015)**Laura DeMarco**, University of Illinois at Chicago and Northwestern University:*Numerical Patterns and Chaos*(2014)**Peter Sarnak**, Princeton University:*The Matrix Groups and Diophantine Analysis*(2013)**Akshay Venkatesh**, Stanford University:*From Continued Fractions to Modular Forms*(2012)**Persi Diaconis**, Stanford University:*The Search for Randomness*(2011)**Joe Gallian**, University of Minnesota:*Using Mathematics to Create Symmetry Patterns*(2010)**Saul Teukolsky**, Cornell University:*Einstein's Equations, Black Holes, and Gravitational Waves*(2009)**Allan Greenleaf**, University of Rochester:*Cloaking Devices, Electromagnetic Wormholes, and Transformation Optics*(2008)**Kenneth Ribet**, University of California at Berkeley:*Recent Progress on Serre's Conjecture*(2007)**Dan Goldston**, San Jose State University:*Are There Infinitely Many Twin Primes?*(2006)