Rowan Killip
American mathematician
Rowan Killip is an American –New Zealand mathematician at the University of California, Los Angeles whose work focuses on mathematical physics , particularly partial differential equations . He won a Sloan Research Fellowship in 2004[ 2] and a Simons Fellowship in Mathematics in 2015.[ 3] In 2023, he won, along with Monica Vișan , the Frontiers of Science Award at the International Congress for Basic Science in Beijing, China for proving the global well-posedness of the Korteweg–De Vries equation in the Sobolev space H-1 .[ 4] [ 5]
Early life and education
Killip was an undergraduate at the University of Auckland .[ 6] He completed his Ph.D. at the California Institute of Technology in 2000. His doctoral advisor was Barry Simon ; his doctoral thesis was titled Perturbations of One-Dimensional Schrödinger Operators Preserving the Absolutely Continuous Spectrum .[ 7]
Career
Following his doctoral studies, he was a postdoctoral researcher at the University of Pennsylvania , the Institute for Advanced Study ,[ 8] and the Mittag-Leffler Institute before returning to Caltech again.[ 9] He joined the faculty at UCLA as an assistant professor in 2003, becoming full professor in 2009.[ 10]
Selected publications
Killip's research papers include:
Killip, Rowan; Tao, Terence ; Vișan, Monica (2009), "The cubic nonlinear Schrödinger equation in two dimensions with radial data", Journal of the European Mathematical Society , 11 (6): 1203– 1258, arXiv :0707.3188 , doi :10.4171/JEMS/180 , MR 2557134
Killip, Rowan; Vişan, Monica (2010), "The focusing energy-critical nonlinear Schrödinger equation in dimensions five and higher", American Journal of Mathematics , 132 (2): 361– 424, arXiv :0804.1018 , doi :10.1353/ajm.0.0107 , MR 2654778 , S2CID 1068572
Killip, Rowan; Vişan, Monica (2013), "Nonlinear Schrödinger equations at critical regularity" (PDF) , Evolution equations , Clay Math. Proc., vol. 17, Amer. Math. Soc., Providence, RI, pp. 325– 437, MR 3098643
Killip, Rowan; Vişan, Monica (2019), "KdV is well-posed in H^{–1}", Annals of Mathematics , 190 , Department of Mathematics, Princeton University: 249– 305, arXiv :1802.04851 , doi :10.4007/annals.2019.190.1.4 , MR 3990604
References
External links
International National Academics