Andrea Louise Bertozzi

Born: 1965

Country of Birth: USA

Nationality: USA

Ethnicity: White

1987, AB Mathematics, 1988, MA Mathematics, 1991, PhD Mathematics, Princeton University

Field of Study: Applied Mathematics

Institution/Corporation: University of California, Los Angeles; Duke University; Argonne National Laboratory; University of Chicago

Degrees & Memberships: On the Board of 14 Journals: SIAM Review; SIAM J. Math Anal; SIAM s Multiscale Modeling & Simulation; Interfaces & Free Boundaries; Applied Mathematics Research Express (Oxford Press); Applied Mathematics Letters; Math Models & Method in the Applied Sciences (M3As); Communications in Mathematical Science; Nonlinearity & Advances in Differential Equations; Journal of Nonlinear Science; Journal of Statistical Physics; Nonlinear Analysis Real World Applications; Journal of the American Mathematics Society; Honorary Degree: Claremont Graduate University 2014; Member: American Mathematical Society 2013, Fellow American Physical Society 2016, US National Academy of Science 2018; Fellow of the Society of Industrial & Applied Mathematics (SIAM; 2010);

Awards: 1995-96 Maria Geoppert-Mayer Distinguished Scholar at Argonne National Labs; 1995 Sloan Research Fellowship; 1996 Presidential Early Career Award for Scientists & Engineers; 2009 SIAM's Kovalevsky Prize; 2014, SIAM Outstanding Paper Prize (jointly with Arjuna Flenner); 2017, Simons Mathematics + X Investigator Award; 2019, SIAM s Klennman Prize; 2010-14, Chair of the Science Board of NSF s Institute for Computational & Experimental Research in Mathematics at Brown University; 1987-91, ONR Graduate Fellowship; 1987, Bell Labs GRPW Grant; 1991-94, NSF Postoctoral Fellowship; 1996, ONR Young Investigator Award; 2015, Thomas Reuters Highly cited Researcher; 2016, Clarivate Hoghly cited Researcher

Achievements: expertise in non-linear partial differential equations & fluid dynamics, geometric methods for image processing; social science modeling & swarming/cooperative dynamics; mathematics of crime; mathematical theory of thin film equations; 2020, discovered a new class of undercompressure shock solutions in the tears of wine problem