Cotorsion Pairs of Modules from Left Adjoints

REFERENCES

• Bican , L. , El Bashir , R. , Enochs , E. ( 2001 ). All modules have flat covers . Bull. London Math. Soc. 33 ( 4 ): 385 – 390 .
   Web of Science ®Google Scholar
• Dwyer , W. G. , Spalinski , J. ( 1995 ). Homotopy Theories and Model Categories. Handbook of Algebraic Topology . Amsterdam (Amsterdam) : North-Holland , pp. 73 – 126 .
   Google Scholar
• Eklof , P. C. , Trlifaj , J. ( 2001 ). How to make Ext vanish . Bull. London Math. Soc. 33 ( 1 ): 41 – 51 .
   Web of Science ®Google Scholar
• Enochs , E. , Jenda , O. ( 2001 ). Relative Homological Algebra . De Gruyter Expositions in Mathematics. No. 30 . New York : Walter De Gruyter .
   Google Scholar
• Enochs , E. , López Ramos , J. A. ( 2001 ). Gorenstein Flat Modules . Huntington NY : Nova Science Pulishers .
   Google Scholar
• Enochs , E. , López-Ramos , J. A. ( 2002 ). Kaplansky classes . Rend. Sem. Math. Soc. 107 .
   Google Scholar
• Gillespie , J. ( 2004 ). The flat model structure on Ch(R) . Trans. Amer. Math. Soc. 356 ( 8 ): 3369 – 3390 .
   Web of Science ®Google Scholar
• Gillespie , J. ( 2007 ). Kaplansky classes and derived categories . Math. Zeit. Published online .
   Web of Science ®Google Scholar
• Hovey , M. (1999). Model Categories . Mathematical Surveys and Monographs. Vol. 63 . American Mathematical Society.
   Google Scholar
• Hovey , M. ( 2002 ). Cotorsion theories, model category structures, and representation theory . Mathematische Zeitschrift 241 : 553 – 592 .
   Web of Science ®Google Scholar
• Salce , L. ( 1979 ). Cotorsion theories for abelian groups . Symposia Math. 23 .
   Google Scholar
• Weibel , C. A. ( 1994 ). An Introduction to Homological Algebra . Cambridge Studies in Advanced Mathematics . Vol. 38 . Cambridge University Press .
   Google Scholar
• Communicated by D. Zacharia.
   Google Scholar