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1
Content available remote Structure of finitely generated modules over right hereditary SPSD-rings
EN
In this article we consider the structure of finitely generated modules over right hereditary semiperfect semidistributive rings. We show in what way a description of finitely generated modules over these rings of bounded representation type can be reduced to a mixed matrix problem. Some special mixed matrix problems over a discrete valuation ring and its skew field of fractions are also considered.
2
Content available remote On right hereditary SPSD-rings of bounded representation type. Part 2
EN
In this paper right hereditary semiperfect semidistributive rings A = A(S,O) of bounded representation type are described in terms of Dynkin diagrams and diagrams with weights. We describe these rings using a reduction to mixed matrix problems over a discrete valuation ring and its skew field of fractions.
3
Content available remote On right hereditary SPSD-rings of bounded representation type. Part 1
EN
The structure of right hereditary semiperfect semidistributive rings of bounded representation type is described in terms of Dynkin diagrams and diagrams with weights. We describe it using a reduction to mixed matrix problems.
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