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Doklady Mathematics, 2008
This paper is a short summary of the author's constructions and results in [``Notes on simplicial $BF$ theory'', \url{arXiv:hep-th/0610326v3}], which were later extended in his Ph. D. thesis [``Discrete $BF$ theory'', \url{arXiv:0809.1160v2}], and may serve as an introduction or as a guide to these works. The author's results fit into the framework
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Modules M such that ${\rm {\bf Ext}}_{{\bf \textit{R}}}^{\bf{1}}{({\bf \textit{M}},-)}$ Commutes with Direct Limits

Algebras and Representation Theory, 2012
We will use Watts’s theorem together with Lenzing’s characterization of finitely presented modules via commuting properties of the induced tensor functor in order to study commuting properties of covariant Ext-functors.
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Antimony Complexes $${\rm{\{ }}{[2,6 - {({\bf{OMe}})_2}{{\bf{C}}_6}{{\bf{H}}_3}]_3}{\bf{SbC}}{{\bf{H}}_2}{\bf{C}}({\bf{O}}){\bf{OEt}}{\rm{\} }}_2^ + {[{\bf{H}}{{\bf{g}}_2}{{\bf{I}}_6}]^{2 - }}$$ and $${\rm{\{ }}{[2,6 - {({\bf{OMe}})_2}{{\bf{C}}_6}{{\bf{H}}_3}]_3}{\bf{SbME}}{\rm{\} }}_2^ + {[{\bf{H}}{{\bf{g}}}{{\bf{I}}_4}]^{2 - }}\cdot\rm{DMSO}:$$: Synthesis and Structure