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- W2158049463 abstract "Let G be a group of finite order g and p be a prime number. Let K be the field which is generated by the gth roots of unity over the p-adic number field, R be the ring of local integers in K and P be the maximal ideal in R. We denote by o the ring R or the residue class field F of R modulo P. We view the group algebra oG as a right o(G x G)-module in the usual way so that y(x, y) = x-‘yy, y E oG and x, y E G. An indecomposable direct summand of the o(G x G)-module oG is the same as a block ideal of oG. Hence, if. 1 =E, +E,+ 0.. +E," @default.
- W2158049463 created "2016-06-24" @default.
- W2158049463 creator A5030654831 @default.
- W2158049463 date "1982-10-01" @default.
- W2158049463 modified "2023-09-29" @default.
- W2158049463 title "Relations between blocks of a finite group and its subgroup" @default.
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- W2158049463 doi "https://doi.org/10.1016/0021-8693(82)90081-3" @default.
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