AbstractIn this paper, we classify torsion theories in the category of graded comodules over a graded coalgebra. Moreover, we give a structure theorem for divisorially graded coalgebras in terms of Picard groups
AbstractWe study C-covers in the context of Grothendieck categories. Namely, we analyse when a funct...
AbstractWe introduce a convenient category of combinatorial objects, known as cell-sets, on which we...
AbstractThe long-known results of Schreier–Eilenberg–Mac Lane on group extensions are raised to a ca...
AbstractIn this paper, we classify torsion theories in the category of graded comodules over a grade...
The notion of graded coalgebra does not appear very frequently in the literature of coalgebras, neit...
Viewing a G-graded k-coalgebra over the field k as a right kG-comodule coalgebra it is possible to u...
AbstractFor any coalgebra C, we can consider the category of all right C-comodules MC, which is an a...
AbstractWe give a relative version of the ‘Graded Clifford Theorem’. The relative graded Clifford th...
AbstractIn this paper we study strongly graded coalgebras and its relation to the Picard group. A cl...
AbstractWe investigate module objects in categories of coalgebras, setting up tensor products and in...
Abstract. We introduce group corings, and study functors between categories of comodules over group ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
Let K be a comonad on a model category M. We provide conditions under which the associated category ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
AbstractIn this article we defined and studied quasi-finite comodules, the cohom functors for coalge...
AbstractWe study C-covers in the context of Grothendieck categories. Namely, we analyse when a funct...
AbstractWe introduce a convenient category of combinatorial objects, known as cell-sets, on which we...
AbstractThe long-known results of Schreier–Eilenberg–Mac Lane on group extensions are raised to a ca...
AbstractIn this paper, we classify torsion theories in the category of graded comodules over a grade...
The notion of graded coalgebra does not appear very frequently in the literature of coalgebras, neit...
Viewing a G-graded k-coalgebra over the field k as a right kG-comodule coalgebra it is possible to u...
AbstractFor any coalgebra C, we can consider the category of all right C-comodules MC, which is an a...
AbstractWe give a relative version of the ‘Graded Clifford Theorem’. The relative graded Clifford th...
AbstractIn this paper we study strongly graded coalgebras and its relation to the Picard group. A cl...
AbstractWe investigate module objects in categories of coalgebras, setting up tensor products and in...
Abstract. We introduce group corings, and study functors between categories of comodules over group ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
Let K be a comonad on a model category M. We provide conditions under which the associated category ...
We extend a construction of Hinich to obtain a closed model category structure on all differential g...
AbstractIn this article we defined and studied quasi-finite comodules, the cohom functors for coalge...
AbstractWe study C-covers in the context of Grothendieck categories. Namely, we analyse when a funct...
AbstractWe introduce a convenient category of combinatorial objects, known as cell-sets, on which we...
AbstractThe long-known results of Schreier–Eilenberg–Mac Lane on group extensions are raised to a ca...
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