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  1. en.wikipedia.org › wiki › Barry_MazurBarry Mazur - Wikipedia

    Barry Charles Mazur (/ ˈ m eɪ z ʊ r /; born December 19, 1937) is an American mathematician and the Gerhard Gade University Professor at Harvard University. His contributions to mathematics include his contributions to Wiles's proof of Fermat's Last Theorem in number theory , Mazur's torsion theorem in arithmetic geometry , the ...

  2. Barry Mazur (nació 9 de diciembre, de 1937) es un profesor de matemáticas en la Universidad Harvard. Mazur nació en Nueva York, y concurrió al Bronx High School of Science y el MIT, a pesar de que no logró graduarse en el MIT por no cumplir con un requerimiento de realizar un curso de entrenamiento militar de reservistas (ROTC

  3. 1 de ago. de 2022 · Barry Mazur. La Medalla Chern 2022 ha sido adjudicada al matemático Barry Mazur, “por sus profundos descubrimientos en topología, geometría aritmética y teoría de números, y por su liderazgo y generosidad en la formación de la siguiente generación de matemáticos.”

  4. 1 Oxford Street, Science Center 512. Cambridge, MA 02138. Tel: (617) 495-2171. Email: mazur@g.harvard.edu. Imagining Numbers, by Barry Mazur. CV. News. Works. Projects. Expository. Philosophy Courses. Remembrances. Older Material. Research Interests. Number theory. Automorphic forms. Related issues in algebraic geometry. Philosophy of Mathematics.

  5. Barry Mazur Awarded 2022 Chern Medal. Mazur received the award for his work in topology, arithmetic geometry, and number theory, and for his leadership and generosity in shaping the next generation of mathematicians.

  6. 1982 Elected Member of National Academy of Sciences. 1994 Chauvenet Prize, Mathematical Association of America. 1999 Steele Prize, American Mathematical Society. 2001 Elected member American Philosophical Society. 2004 Honorary degree from Colby College.

  7. sites.harvard.edu › barry-mazur › projectsProjects – Barry Mazur

    T. Graber, J. Harris, B. Mazur, J. Starr: “Arithmetic questions related to rationally connected varieties” is a continuation of our joint work on the “converse theorem,” ( [DVI] [PDF]) in the theory of rationally connected varieties. It has appeared in the proceedings of the conference in honor of Abel, held in Oslo.