Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Stovicek - arXiv preprint arXiv:1301.5206, 2013 - arxiv.org
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Šťovíček - 2014 - ems.press
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

[PDF][PDF] Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Št'ovıcek - karlin.mff.cuni.cz
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

[PDF][PDF] Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Št'ovıcek - arXiv preprint arXiv:1301.5206, 2013 - Citeseer
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

[PDF][PDF] Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Št'ovıcek - karlin.mff.cuni.cz
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Stovicek - arXiv e-prints, 2013 - ui.adsabs.harvard.edu
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …

Exact model categories, approximation theory, and cohomology of quasi-coherent sheaves

J Šťovíček - 2014 - ems.press
Our aim is to give a fairly complete account on the construction of compatible model
structures on exact categories and symmetric monoidal exact categories, in some cases …