Friday, October 18, 2019
3:00 PM -
5:00 PM
Linde Hall 187
Geometry and Topology Seminar
Harmonic maps with polynomial growth
To a conformal harmonic map from the complex plane to the symmetric space SL(n,R)/SO(n) one can associate holomorphic differentials q_k of degree k=3, ..., n. We say that a harmonic map has polynomial growth if all such differentials are polynomials and cyclic if only q_n in non-zero . In this talk, we will describe the asymptotic geometry of the minimal surface associated to cyclic harmonic maps with polynomial growth.
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For more information, please contact Math Department by phone at 626-395-4335 or by email at [email protected].