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  1. Nathan Jacobson (October 5, 1910 – December 5, 1999) was an American mathematician. [1] Biography. Born Nachman Arbiser [2] in Warsaw, Jacobson emigrated to America with his family in 1918. He graduated from the University of Alabama in 1930 and was awarded a doctorate in mathematics from Princeton University in 1934.

  2. Nathan Jacobson (* 5. Oktober 1910 in Warschau; † 5. Dezember 1999 in Hamden, Connecticut) war ein US-amerikanischer Mathematiker, der sich mit Algebra beschäftigte.

  3. 5. Dez. 1999 · Jacobson discovered a deep structure theory for rings and has given his name to the Jacobson radical, the intersection of the maximal ideals of a ring. He also made very substantial contributions to nonassociative algebras, in particular Lie algebras and Jordan algebras.

  4. londmathsoc.onlinelibrary.wiley.com › doi › pdfdirectNathan Jacobson (1910â 1999)

    Nathan Jacobson, who died on 5 December 1999, was an outstanding algebraist, whose work on almost all aspects of algebra was of fundamental importance, and whose writings will exercise a lasting influence. He had been an honorary member of the Society since 1972.

  5. 1. Sept. 2001 · An obituary of Nathan Jacobson, a prominent algebraist who made fundamental contributions to various fields of algebra. The article covers his biography, education, career, publications and influence.

    • P. M. Cohn
    • 2001
  6. www.nasonline.org › memoir-pdfs › jacobson-nathanNathan Jacobson

    Nathan Jacobson was one of the most influential alge-braists of the twentieth century. For his fundamental contributions to the theories of Lie and Jordan algebras and to the study of associative algebras satisfying polyno-mial identities, he was elected a member of the National Academy of Sciences in 1954.

  7. 5. Dez. 1999 · Nathan Jacobson contributed greatly to the fields of ring theory and nonassociative algebras, especially Lie algebras. He focused much of his research on deep-structure theory for rings, lending his name to the Jacobson radical, which describes where the maximum ideals intersect in a ring.