%0 Book Section %1 papadima2013nonabelian %A Papadima, Stefan %A Suciu, Alexander I. %B Bridging Algebra, Geometry, and Topology %D 2014 %E Denis Ibadula, Vim Weys %I Springer %K alex myown %P 269-280 %T Non-abelian resonance: product and coproduct formulas %U http://dx.doi.org/10.1007/978-3-319-09186-0_17 %V 96 %X We investigate the resonance varieties attached to a commutative differential graded algebra and to a representation of a Lie algebra, with emphasis on how these varieties behave under finite products and coproducts.

@inbook{papadima2013nonabelian, abstract = {We investigate the resonance varieties attached to a commutative differential graded algebra and to a representation of a Lie algebra, with emphasis on how these varieties behave under finite products and coproducts.}, added-at = {2013-12-11T03:33:27.000+0100}, author = {Papadima, Stefan and Suciu, Alexander I.}, biburl = {https://www.bibsonomy.org/bibtex/29550d9e83bef955a73f0d02d2dcdebbd/asuciu}, booktitle = {Bridging Algebra, Geometry, and Topology}, editor = {Denis Ibadula, Vim Weys}, interhash = {9fef3789d4e08830e2e56e9e546a8dc9}, intrahash = {9550d9e83bef955a73f0d02d2dcdebbd}, keywords = {alex myown}, month = {sept}, note = {cite arxiv:1312.1828 Comment: 12 pages}, pages = {269-280}, publisher = {Springer}, series = {Springer Proceedings in Mathematics and Statistics}, timestamp = {2014-10-26T23:59:28.000+0100}, title = {Non-abelian resonance: product and coproduct formulas}, url = {http://dx.doi.org/10.1007/978-3-319-09186-0_17}, volume = 96, year = 2014 }