The Krull-Schmidt theorem for categories of finitely generated modules over valuation domains.
On *-modules over valuation rings
Relations between localizations and -adic completions in commutative domains
Unitary independence in the study of finitely generated and of finite rank torsion-free modules over a valuation domain
Algebraic entropy for valuation domains
Let R be a non-discrete Archimedean valuation domain, G an R-module, Φ ∈ EndR(G).We compute the algebraic entropy entv(Φ), when Φ is restricted to a cyclic trajectory in G. We derive a special case of the Addition Theorem for entv, that is proved directly, without using the deep results and the difficult techniques of the paper by Salce and Virili [8].
Some cardinal invariants for valuation domains
Rank-two torsion-free modules over valuation domains
Note on the transitivity of pure essential extensions
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