Custom Query (733 matches)

I would except a GB with coefficients in ZZ (with tail reduction turned) on to be unique. However:

option(redSB); ring R = (integer),(x,y),dp; matrix m[1][2] = 2*x-1, y^{2+x-2*y; matrix n[1][2] = 2*x-1, y}2+7*x-2*y-3; print(lift(m,n));

1,3, 0,1

print(lift(n,m));

1,-3, 0,1

m == std(m);

1

n == std(n);

1

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Let A be a ring, G a finite group acting on /i and y: G X G -) C&4), the units of/i, a map satisfying (1) y(g, 6) Hgg’, 6’) = g(W, 6’)) y(g, g’g”) for g, g’, d’ in G (2) y(e, g) = 1 = y(g, e) for g E G, e the identity element of G, (3) y(g, g’)kg’W) = &f(n)) y(g, g’> for g, g’ in G. Then the corresponding crossed product algebra /i * ?G, or /i x G for short, has an elements CgiEG A.-; ,gi li ~/i. Addition is componentwise, and multiplication is given by & = g(A)g and g, g2 = y(g, , g2) m. In this paper we assume that the values of y lie in the center Z(A) of/i. Hence the action of G on /i is given by a group homomorphism G-P Aut(/i), and (3) can be left out. In the special case that y is the trivial map we write /1G instead of/i * G, and the elements as C_{,c li gi. AG is then called a skew group ring. There is a lot of literature on skew group algebras and crossed product algebras, and on the relationship with the ring AC whose elements are those elements of A left fixed by G. Much work has been done on which properties of li are inherited by n * G or AC. Some of the work on the relationship between these rings has its roots in trying to develop a Galois theory for noncommutative rings. We refer to [3, 7, 13-15, 19, 21, 23-25, 27, 281 and their references.}