Grothendieck groups of orders in semisimple algebras

Author:

Heller A.,Reiner I.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference5 articles.

1. 𝐾-theory and stable algebra;Bass, H.;Inst. Hautes \'{E}tudes Sci. Publ. Math.,1964

2. On the Cartan invariants of groups of finite order;Brauer, Richard;Ann. of Math. (2),1941

3. A characterization of the characters of groups of finite order;Brauer, Richard;Ann. of Math. (2),1953

4. Induced representations and projective modules;Swan, Richard G.;Ann. of Math. (2),1960

5. The Grothendieck ring of a finite group;Swan, Richard G.;Topology,1963

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1. Classical algebraic K-theory: The functors K0, K1, K2;Handbook of Algebra;2003

2. Multiplication in Grothendieck ring and a ring lifting;Journal of Algebra;1987-12

3. Algebraic K-theory;Journal of Soviet Mathematics;1985-03

4. Grothendieck groups of dihedral and quaternion group rings;Journal of Pure and Applied Algebra;1985

5. S-groupes des classes d'un ordre arithmétique;Journal of Algebra;1982-05

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