Higher algebraic $K$-theory of finitely generated torsion modules over principal ideal domains

Abstract

The main purpose of this paper is computing higher algebraic $K$-theory of Koszul complexes over principal ideal domains. The second purpose of this paper is giving examples of comparison techniques on algebraic $K$-theory for Waldhausen categories without the factorization axiom.

Cited by in corpus (2)

• Higher K-theory of Koszul cubes
• Gersten's conjecture for commutative discrete valuation rings