Stephen Arthur Jennings
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Stephen Arthur Jennings was a mathematician who made significant breakthroughs in the study of modular representation theory, (Jennings 1941). His advisor was Richard Brauer, and his student Rimhak Ree discovered two infinite series of finite simple groups known as the Ree groups. He was an editor of Mathematics Magazine and an acting president of the University of Victoria.
[edit] Selected bibliography
- Chang, Bomshik; Jennings, S. A. & Ree, Rimhak (1958), “On certain pairs of matrices which generate free groups”, Canadian Journal of Mathematics 10: 279–284, MR0094388, ISSN 0008-414X
- Jennings, S. A. & Ree, Rimhak (1957), “On a family of Lie algebras of characteristic p”, Transactions of the American Mathematical Society 84: 192–207, MR0082633, ISSN 0002-9947, DOI 10.2307/1992897
- Jennings, S. A. (1955), “Radical rings with nilpotent associated groups”, Trans. Roy. Soc. Canada. Sect. III. (3) 49: 31–38, MR0073578
- Jennings, S. A. (1955), “The group ring of a class of infinite nilpotent groups”, Canadian Journal of Mathematics 7: 169–187, MR0068540, ISSN 0008-414X
- Jennings, S. A. (1954), “Substitution groups of formal power series”, Canadian Journal of Mathematics 6: 325–340, MR0061610, ISSN 0008-414X
- Jennings, S. A. (1947), “On rings whose associated Lie rings are nilpotent”, Bulletin of the American Mathematical Society 53: 593–597, MR0020984, ISSN 0002-9904, DOI 10.1090/S0002-9904-1947-08844-3
- Jennings, S. A. (1944), “A note on chain conditions in nilpotent rings and groups”, Bulletin of the American Mathematical Society 50: 659–763, MR0011075, ISSN 0002-9904, DOI 10.1090/S0002-9904-1944-08234-7
- Jennings, S. A. (1942), “Central chains of ideals in an associative ring”, Duke Mathematical Journal 9: 341–355, MR0006995, ISSN 0012-7094, <http://projecteuclid.org/getRecord?id=euclid.dmj/1077493228>
- Jennings, S. A. (1941), “The structure of the group ring of a p-group over a modular field”, Transactions of the American Mathematical Society 50: 175–185, MR0004626, ISSN 0002-9947, DOI 10.2307/1989916