On the Hochschild cohomology ring of integral cyclic algebras
Author:
Affiliation:
1. Department of Mathematics, Tokyo University of Science 1-3, Kagurazaka, Shinjuku, Tokyo 162-8601, Japan
Publisher
SUT Journal of Mathematics - Tokyo University of Science
Subject
General Mathematics
Reference8 articles.
1. [1] T. Hayami and K. Sanada, Cohomology ring of the generalized quaternion group with coefficients in an order, Communications in Algebra, 30(8) (2002), 3611–3628.
2. [2] T. Hayami, Hochschild cohomology ring of the generalized quaternion algebras, Tsukuba Journal of Mathematics, 37(1) (2013), 13–25.
3. [3] T. Hayami and K. Sanada, On cohomology rings of a cyclic group and a ring of integers, SUT Journal of Mathematics, 38(2) (2002), 185–199.
4. [4] T. Hayami, On Hochschild cohomology ring of the integral group ring of the quaternion group, Tsukuba Journal of Mathematics, 29(2) (2005), 363–387.
5. [5] S. König and A. Zimmermann, Derived Equivalences for Group Rings, Lecture Notes in Mathematics 1685, Springer (1998).
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