Cotorsion theories and splitters
R Göbel, S Shelah - Transactions of the American Mathematical Society, 2000 - ams.org
Let $ R $ be a subring of the rationals. We want to investigate self splitting $ R $-modules $
G $(that is $\operatorname {Ext} _R (G, G)= 0) $. Following Schultz, we call such modules …
G $(that is $\operatorname {Ext} _R (G, G)= 0) $. Following Schultz, we call such modules …
[PDF][PDF] COTORSION THEORIES AND SPLITTERS
R Göbel, S Shelah - Citeseer
Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is
Ext R (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules …
Ext R (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules …
[PDF][PDF] COTORSION THEORIES AND SPLITTERS
R GÖBEL, S SHELAH - AMERICAN MATHEMATICAL SOCIETY - shelah.logic.at
Let R be a subring of the rationals. We want to investigate self splitting R-modules G (that is
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
Cotorsion Theories and Splitters
R Goebel, S Shelah - arXiv Mathematics e-prints, 1999 - ui.adsabs.harvard.edu
Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is
Ext_R (G, G)= 0 holds and follow Schultz to call such modules splitters. Free modules and …
Ext_R (G, G)= 0 holds and follow Schultz to call such modules splitters. Free modules and …
[PDF][PDF] COTORSION THEORIES AND SPLITTERS
R GÖBEL, S SHELAH - AMERICAN MATHEMATICAL SOCIETY - scholar.archive.org
Let R be a subring of the rationals. We want to investigate self splitting R-modules G (that is
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
Cotorsion Theories and Splitters
R Gobel, S Shelah - Transactions of the American Mathematical Society, 2000 - JSTOR
Let R be a subring of the rationals. We want to investigate self splitting R-modules G (that is
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
ExtR (G, G)= 0). Following Schultz, we call such modules splitters. Free modules and torsion …
Cotorsion Theories and Splitters
R Goebel, S Shelah - arXiv preprint math/9910159, 1999 - arxiv.org
Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is
Ext_R (G, G)= 0 holds and follow Schultz to call such modules splitters. Free modules and …
Ext_R (G, G)= 0 holds and follow Schultz to call such modules splitters. Free modules and …
[PDF][PDF] COTORSION THEORIES AND SPLITTERS
R Göbel, S Shelah - shelah.logic.at
Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is
ExtR (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules and …
ExtR (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules and …
[PDF][PDF] COTORSION THEORIES AND SPLITTERS
R Göbel, S Shelah - arXiv preprint math/9910159 - Citeseer
Let R be a subring of the rationals. We want to investigate self splitting R-modules G that is
ExtR (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules and …
ExtR (G, G)= 0 holds and follow Schultz [22] to call such modules splitters. Free modules and …