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It is well known that the group ring K[G] has the non-trivial Jacobson radical if K is a field of characteristic p and G is a finite group of which order is divided by a prime p.
This paper is concerned with the structure of the Jacobson radical of such a group ring.
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참고문헌 (9)
참고문헌 신청
C.W. Curtis / 2001 / Representation theory of finite groups and associate algebras / Wiley
D.S. Passman / 1970 / Radicals of twisted group rings / London Math. Soc. 21 : 409 ~ 437
F. Kasch / 1982 / Modules and rings / London Mathe-matical Society Monograph
F.A. Szasz / 1981 / Radicals of rings / Wiley
G. Karpilovsky / 1985 / Dimensions of irreducible modules over twisted group algebra / Arch. Math. (basel) 45 : 232 ~ 327
D.S. Passman / 1970 / Radicals of twisted group rings / London Math. Soc. 21 : 409 ~ 437
F. Kasch / 1982 / Modules and rings / London Mathe-matical Society Monograph
F.A. Szasz / 1981 / Radicals of rings / Wiley
G. Karpilovsky / 1985 / Dimensions of irreducible modules over twisted group algebra / Arch. Math. (basel) 45 : 232 ~ 327
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