summary:Let $\mathcal G$ be an abstract class (closed under isomorpic copies) of left $R$-modules. In the first part of the paper some sufficient conditions under which $\mathcal G$ is a precover class are given. The next section studies the $\mathcal G$-precovers which are $\mathcal G$-covers. In the final part the results obtained are applied to the hereditary torsion theories on the category on left $R$-modules. Especially, several sufficient conditions for the existence of $\sigma $-torsionfree and $\sigma $-torsionfree $\sigma $-injective covers are presented
Given a connected 2-complex X with fundamental group G, we show how pi_3(X) may be computed as a mod...
AbstractLet k be a field of characteristic p>0 and let K=k((t)) be the field of Laurent series over ...
Let o be the ring of integers in a finite extension (Formula presented.) and (Formula presented.) be...
summary:Let $\mathcal G$ be an abstract class (closed under isomorpic copies) of left $R$-modules. I...
Let R be a ring with identity, and let Mod-R be the category of right R-modules. Let M be a right R-...
Let R be a ring with identity, and let Mod-R be the category of right R-modules. Let M be a right R-...
Throughout this paper we assume that R is a right perfect ring with identity and let Mod-R be the ca...
Throughout this paper we assume that R is a right perfect ring with identity and let Mod-R be the ca...
AbstractWe prove a generalization of the flat cover conjecture by showing for any ring R that (1) ea...
AbstractA ‘partial’ inner product with respect to a given subset of Irr(G) is introduced and its bas...
AbstractLet G be a finite group. Berman [Dokl. Akad. Nauk 106 (1956) 767] and Witt [J. Reine Angew. ...
AbstractWe determine when there exists a nonzero homomorphism between principal series representatio...
AbstractIn this paper we give a new proof for the classification of irreducible modules of a Hecke a...
AbstractWe give a short proof of Auslander’s formula relating the covariant and the contravariant de...
AbstractWe study modular polynomials classifying cyclic isogenies between Drinfeld modules of arbitr...
Given a connected 2-complex X with fundamental group G, we show how pi_3(X) may be computed as a mod...
AbstractLet k be a field of characteristic p>0 and let K=k((t)) be the field of Laurent series over ...
Let o be the ring of integers in a finite extension (Formula presented.) and (Formula presented.) be...
summary:Let $\mathcal G$ be an abstract class (closed under isomorpic copies) of left $R$-modules. I...
Let R be a ring with identity, and let Mod-R be the category of right R-modules. Let M be a right R-...
Let R be a ring with identity, and let Mod-R be the category of right R-modules. Let M be a right R-...
Throughout this paper we assume that R is a right perfect ring with identity and let Mod-R be the ca...
Throughout this paper we assume that R is a right perfect ring with identity and let Mod-R be the ca...
AbstractWe prove a generalization of the flat cover conjecture by showing for any ring R that (1) ea...
AbstractA ‘partial’ inner product with respect to a given subset of Irr(G) is introduced and its bas...
AbstractLet G be a finite group. Berman [Dokl. Akad. Nauk 106 (1956) 767] and Witt [J. Reine Angew. ...
AbstractWe determine when there exists a nonzero homomorphism between principal series representatio...
AbstractIn this paper we give a new proof for the classification of irreducible modules of a Hecke a...
AbstractWe give a short proof of Auslander’s formula relating the covariant and the contravariant de...
AbstractWe study modular polynomials classifying cyclic isogenies between Drinfeld modules of arbitr...
Given a connected 2-complex X with fundamental group G, we show how pi_3(X) may be computed as a mod...
AbstractLet k be a field of characteristic p>0 and let K=k((t)) be the field of Laurent series over ...
Let o be the ring of integers in a finite extension (Formula presented.) and (Formula presented.) be...