How To Make Ext Vanish
By Paul C. Eklof, Jan Trlifaj. 2001
300 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/8cb73376aeba57cbec30318756198f186975f82e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- J. Št’ovíček
- James Gillespie
- Blas Torrecillas
- Jan Trlifaj
- Sergio Estrada
- Mark Hovey
- Edgar E. Enochs
- A. Neeman
In Geometry and Topology
- J. Št’ovíček
- James Gillespie
- Blas Torrecillas
- Jan Trlifaj
- Manuel Saor'in
- Sergio Estrada
- Mark Hovey
- Edgar E. Enochs
Citations in the corpus
- Homological and Homotopical Aspects of Torsion Theories (2007, unknown): “More generally by [45], if A ⊆ Mod(Λ) is any skeletally small subcategory, then (⊥(A⊥),A⊥) is a cotorsion pair in Mod(Λ).”
- Tilting theory and the finitistic dimension conjectures (2002, methodology): “In Section 1, we review basic properties of Ext-orthogonal classes, complete cotorsion pairs and tilting modules following [1] and [9].”
- Covers and Directed Colimits (2006, methodology): “One was given by Enochs, who used results of [4], the”
- Some adjoints in homotopy categories (2010, background): “For the uninitiated reader: the Flat Cover Conjecture was an open problem for about twenty years until being proved, around 2000, by Eklof and Trlifaj [2] and by Bican, El Bashir and Enochs [1].”
- Kaplansky classes and derived categories (2007, background): “Armed with this perspective one can see similarities between the proof in [ 7 ] to Quillen’s proof of his small object argument.”
- Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves (2013, methodology): “To underline the significance of this type of result, we note that [15] was one of the starting points of the monograph [32], which discusses various results and techniques to study infinitely generated modules.”