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  1. 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 .

  2. Charles Fefferman. Herbert E. Jones, Jr. '43 University Professor of Mathematics. Fine Hall 1102. 609-258-4205. cf@math.princeton.edu.

  3. Charles Fefferman (born April 18, 1949, Washington, D.C., U.S.) is an American mathematician who was awarded the Fields Medal in 1978 for his work in classical analysis. Fefferman attended the University of Maryland (B.S., 1966) and Princeton University.

  4. Assistant Professor, University of Chicago. 1971-73. Professor, University of Chicago. 1973-1984. Professor, Princeton University. 1984- Herbert Jones University Professor, Princeton University. 1999-2002. Chair, & Professor, Department of Mathematics, Princeton University. Visiting Positions.

  5. Charles Fefferman is an American mathematician who won a Fields Medal for work on partial differential equations and Fourier analysis. He was awarded the Wolf Prize in 2017. View seven larger pictures. Biography. Charles Fefferman's parents were Arthur Stanley Fefferman (1918-2006) and Liselott Ruth Stern (1921-2008).

  6. Jan 9, 2008 · Charles Fefferman. Curriculum Vitae. Birthdate: April 18,1949. Birthplace: Washington, D.C. Educational History. B.S. Mathematics & Physics, University of Maryland, 1966. Ph.D. Mathematics, Princeton University, 1969. Professional History. 1969-70. Lecturer, Princeton University. 1970-71. Assistant Professor, University of Chicago. 1971-73.

  7. Charles FEFFERMAN | Cited by 12,265 | of Princeton University, New Jersey (PU) | Read 175 publications | Contact Charles FEFFERMAN

  8. Charles L. Fefferman Bibliography 1. An easy proof of the fundamental theorem of algebra, American Mathematical Monthly, August-September, 1967. 2. A Radon-Nikodym theorem for nitely additive set functions, Paci c Journal of Mathematics, 23 (1967). 3. L p spaces over nitely additive measures, Paci c Journal of Mathematics, 26(1968). 4.

  9. Interpolation by Linear Programming I. Continuous Solutions of Linear Equations. Smooth Interpolation of Data by Efficient Alogrithms. Sobolev Extension by Linear Operators.

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