WebJan 1, 1985 · We prove that, for some irrational torus, the flow map of the periodic fifth-order KP-I equation is not locally uniformly continuous on the energy space, even on the … Web332 CHARLES FEFFERMAN and our problem is to dominate (B) by C jj (Ej If1 2)1/2 j* We are assuming that I Tf I 1, C 11 f I 1, for all f e LP(R2). An application of the Rademacher functions shows that the vector analogue I Tfj12)1/2j <_C ? (j If 12)1121 holds also (see [7, vol. 2, p. 224]). Therefore, the expression (B) is dominated by
Charles Fefferman Math - Princeton University
Charles Louis Fefferman (born April 18, 1949) is an American mathematician at Princeton University, where he is currently the Herbert E. Jones, Jr. '43 University Professor of Mathematics. He was awarded the Fields Medal in 1978 for his contributions to mathematical analysis. See more Fefferman was born to a Jewish family, in Washington, DC. Fefferman was a child prodigy. Fefferman entered the University of Maryland at age 14, and had written his first scientific paper by the age of 15. He graduated with … See more At the age of 25, he returned to Princeton as a full professor, becoming the youngest person to be promoted to the title. He won the See more The following are among Fefferman's best-known papers: • Fefferman, C.; Stein, E. M. (1972), "H spaces of several … See more Charles Fefferman and his wife Julie have two daughters, Nina and Lainie. Lainie Fefferman is a composer, taught math at Saint Ann's School and holds a degree in music from See more • O'Connor, John J.; Robertson, Edmund F., "Charles Fefferman", MacTutor History of Mathematics archive, University of St Andrews See more WebRecent work of C. Fefferman and the first author [8] has demonstrated that the linear system of equations ∑ j = 1 M A i j (x) F j (x) = f i (x) (i = 1, …, N), has a C m solution F = (F 1, …, F M) if and only if f 1, …, f N satisfy a certain finite collection of … fort brady michigan
Charles Fefferman - Biography - MacTutor History of Mathematics
WebC Fefferman 1 , D H Phong. Affiliation 1 Department of Mathematics, Princeton University, Princeton, New Jersey 08540. PMID: 16592576 PMCID: PMC336181 DOI: 10.1073/pnas.75.10.4673 Abstract In this paper we obtain new lower bounds for pseudo-differential operators with non-negative symbols, thus providing a sharper form of … WebS.-Y. Chang and R. Fefferman characterized product BMO, the dual of the (real) Hardy space H 1 Re on product domains, in terms of Carleson measures. Here we describe two other BMO spaces, one contained in and the other containing product BMO, in terms of Carleson measures and Hankel operators. http://www.numdam.org/item/AST_1985__S131__95_0/ dignity memorial redding ca