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Jacques Dixmier : ウィキペディア英語版
Jacques Dixmier

Jacques Dixmier (born 1924) is a French mathematician. He worked on operator algebras, especially C
*-algebra
s, and wrote several of the standard reference books on them, and introduced the Dixmier trace and the Dixmier mapping. He received his Ph.D. in 1949 from the University of Paris, and his students include Alain Connes.
In 1949 upon the initiative of Jean-Pierre Serre and Pierre Samuel, Dixmier became a member of Bourbaki, in which he made essential contributions to the Bourbaki volume on Lie algebras. After retiring as professor emeritus from the University of Paris VI, he spent five years at the Institut des Hautes Études Scientifiques.
Often there is made the erroneous claim that Dixmier originated the name ''von Neumann algebra'' for the operator algebras introduced by John von Neumann, but Dixmier said in an interview that the name originated from a proposal by Jean Dieudonné.

Dixmier was an invited speaker at the International Congress of Mathematicians in 1966 at Moscow with talk ''Espace dual d'une algèbre, ou d'un groupe localement compact'' and again in 1978 at Helsinki with talk ''Algèbres enveloppantes''.
==Publications==

*J. Dixmier, ''C
*-algebras''. Translated from the French by Francis Jellett. North-Holland Mathematical Library, Vol. 15. North-Holland Publishing Co., Amsterdam-New York-Oxford, 1977. xiii+492 pp. ISBN 0-7204-0762-1
:: A translation of ''Les C
*-algèbres et leurs représentations'', Gauthier-Villars, 1969.
*
:: A translation of ''Algèbres enveloppantes'', Cahiers Scientifiques, Fasc. XXXVII. Gauthier-Villars Éditeur, Paris-Brussels-Montreal, Que., 1974. ii+349 pp.
* J. Dixmier, ''von Neumann algebras'', Translated from the second French edition by F. Jellett. North-Holland Mathematical Library, 27. North-Holland Publishing Co., Amsterdam-New York, 1981. xxxviii+437 pp. ISBN 0-444-86308-7
::A translation of ''Les algèbres d'opérateurs dans l'espace hilbertien: algèbres de von Neumann'', Gauthier-Villars (1957), the first book about von Neumann algebras.

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