This is the first series of NSF funded summer schools in analysis at the university of Chicago. It intends to introduce advanced undergraduates as well as graduate students and postdocs to a broad range of topics which are important to modern analysis. This includes geometric measure theory, harmonic analysis, dynamical systems, probability and stochastic processes, partial differential equations, and numerical analysis. The introductory two weeks of the program focus on foundational material, and should be accessible to undergraduate and graduate students with a solid background in multivariable calculus, complex variables, measure theory, and basic functional analysis (such as Hilbert spaces). The more advanced two weeks are designed to bring the participants into contact with topics which in and of themselves constitute active research areas. They intend to introduce both techniques and methods, as well as problems of current interest. Applications are welcome to either of these two weeks, or to the full four weeks. There are no citizenship/residency requirements for this part of the program.

In parallel to the core summer school program there will be an intensive study outreach program, Adventures in Analysis, directed by Robert Fefferman, whose aim is to give students at the advanced undergraduate level an opportunity to explore certain parts of the field that are most important to them. Individuals from underrepresented groups, as defined by the National Science Foundation, are strongly encouraged to apply.

Organizers: M. Csornyei, C. Kenig, R. Fefferman, W. Schlag, L. Silvestre, P. Souganidis.

Information about support and how to apply can be found at http://math.uchicago.edu/chicagoanalysis/

Sincerely,

Takis Souganidis


-- Panagiotis E. Souganidis Charles H. Swift Distinguished Service Professor Department of Mathematics The University of Chicago


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Basic linear algebra uncovers and clarifies very important geometry and algebra.

Dr. Paul Garrett