The modular representation algebra of groups with Sylow 2-subgroup Z2 × Z2
1966 ◽
Vol 6
(1)
◽
pp. 76-88
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Keyword(s):
Let k be a field of characteristic 2 and let G be a finite group. Let A(G) be the modular representation algebra1 over the complex numbers C, formed from kG-modules2. If the Sylow 2-subgroup of G is isomorphic to Z2×Z2, we show that A(G) is semisimple. We make use of the theorems proved by Green [4] and the results of the author concerning A(4) [2], where 4 is the alternating group on 4 symbols.
1965 ◽
Vol 5
(1)
◽
pp. 83-99
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1965 ◽
Vol 9
(2)
◽
pp. 261-276
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1962 ◽
Vol 6
(4)
◽
pp. 607-619
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1991 ◽
Vol 43
(4)
◽
pp. 792-813
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2019 ◽
Vol 102
(1)
◽
pp. 77-90
Keyword(s):
1999 ◽
Vol 1999
(511)
◽
pp. 145-191
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Keyword(s):
2019 ◽
Vol 29
(08)
◽
pp. 1419-1430
Keyword(s):
1969 ◽
Vol 9
(1-2)
◽
pp. 109-123
◽
Keyword(s):
2001 ◽
Vol 64
(2)
◽
pp. 472-488
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