AbstractWe present reduction techniques for studying the category of lattices over strongly graded orders. In particular, we apply these techniques in order to reduce the problem of classifying those strongly graded orders with finite representation type to the case where the coefficient ring is a maximal order in a division ring
AbstractIt is proved that any algebra fully graded by a finite group over a complete discrete valuat...
AbstractConsider the notion of finite representation type (FRT for short): An integral domain R has ...
Let A be a finite dimensional algebra over a field k. We can place A into one of three classes, acco...
AbstractCrystalline graded rings are generalizations of certain classes of rings like generalized tw...
AbstractLetRbe a Dedekind domain with quotient fieldKand letGbe a finite group. Let α:G×G→R\{0} be a...
AbstractLet Zp denote the localization (but not the completion) of the integers at the prime p. Then...
AbstractThe main result of the paper is: If R is a Dedekind domain with field of fractions K, and M ...
AbstractCategories of representations of finite partially ordered sets over commutative artinian uni...
AbstractAn algorithm to construct a maximal order Λ in a finite-dimensional semisimple rational alge...
AbstractLet R be the ring of integers in a number field F, Λ any R-order in a semi-simple F-algebra ...
AbstractLet Λ be an order over a Dedekind domain R with quotient field K. An object of Λ-Lat, the ca...
Maximal Orders Stanislava Tlustá Abstract This thesis summarizes basic properties of lattices and or...
AbstractA combinatorial-linear algebraic condition sufficient for a ranked partially ordered set to ...
AbstractWe describe the structure of the integral group ring ZG, when G has square-free order, as a ...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
AbstractIt is proved that any algebra fully graded by a finite group over a complete discrete valuat...
AbstractConsider the notion of finite representation type (FRT for short): An integral domain R has ...
Let A be a finite dimensional algebra over a field k. We can place A into one of three classes, acco...
AbstractCrystalline graded rings are generalizations of certain classes of rings like generalized tw...
AbstractLetRbe a Dedekind domain with quotient fieldKand letGbe a finite group. Let α:G×G→R\{0} be a...
AbstractLet Zp denote the localization (but not the completion) of the integers at the prime p. Then...
AbstractThe main result of the paper is: If R is a Dedekind domain with field of fractions K, and M ...
AbstractCategories of representations of finite partially ordered sets over commutative artinian uni...
AbstractAn algorithm to construct a maximal order Λ in a finite-dimensional semisimple rational alge...
AbstractLet R be the ring of integers in a number field F, Λ any R-order in a semi-simple F-algebra ...
AbstractLet Λ be an order over a Dedekind domain R with quotient field K. An object of Λ-Lat, the ca...
Maximal Orders Stanislava Tlustá Abstract This thesis summarizes basic properties of lattices and or...
AbstractA combinatorial-linear algebraic condition sufficient for a ranked partially ordered set to ...
AbstractWe describe the structure of the integral group ring ZG, when G has square-free order, as a ...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
AbstractIt is proved that any algebra fully graded by a finite group over a complete discrete valuat...
AbstractConsider the notion of finite representation type (FRT for short): An integral domain R has ...
Let A be a finite dimensional algebra over a field k. We can place A into one of three classes, acco...