Fred Diamond | |
---|---|
Born | November 19, 1964 |
Alma mater | University of Michigan (B.A.) Princeton University (PhD) |
Known for | Number Theory |
Awards | AMS Centennial Fellowship [1] |
Scientific career | |
Fields | Mathematics |
Institutions | King's College London Columbia University Massachusetts Institute of Technology Rutgers University Institute for Advanced Study, Princeton Brandeis University Institut des Hautes Études Scientifiques |
Doctoral advisor | Andrew Wiles |
Fred Irvin Diamond (born November 19, 1964) [2] is a mathematician, known for his role in proving the modularity theorem for elliptic curves. [3] His research interest is in modular forms and Galois representations.
Diamond received his B.A. from the University of Michigan in 1984, [4] and received his Ph.D. in mathematics from Princeton University in 1988 as a doctoral student of Andrew Wiles. [4] [5] He has held positions at Brandeis University and Rutgers University, and is currently a professor at King's College London. [4]
Diamond is the author of several research papers, and is also a coauthor along with Jerry Shurman of A First Course in Modular Forms, in the Graduate Texts in Mathematics series published by Springer-Verlag. [6] [7] [8]
Sir Andrew John Wiles is an English mathematician and a Royal Society Research Professor at the University of Oxford, specialising in number theory. He is best known for proving Fermat's Last Theorem, for which he was awarded the 2016 Abel Prize and the 2017 Copley Medal and for which he was appointed a Knight Commander of the Order of the British Empire in 2000. In 2018, Wiles was appointed the first Regius Professor of Mathematics at Oxford. Wiles is also a 1997 MacArthur Fellow.
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Wiles's proof of Fermat's Last Theorem is a proof by British mathematician Andrew Wiles of a special case of the modularity theorem for elliptic curves. Together with Ribet's theorem, it provides a proof for Fermat's Last Theorem. Both Fermat's Last Theorem and the modularity theorem were believed to be impossible to prove using current knowledge by almost all current mathematicians at the time.
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