%0 Generic %1 elishev2018noncommutative %A Elishev, Andrey %A Kanel-Belov, Alexei %A Razavinia, Farrokh %A Yu, Jie-Tai %A Zhang, Wenchao %D 2018 %K Bialynicki-Birula %T Noncommutative Bialynicki-Birula Theorem %U http://arxiv.org/abs/1808.04903 %X In this short note we prove that every maximal torus action on the free algebra is conjugate to a linear action. This statement is the free algebra analogue of a classical theorem of A. Białynicki-Birula.

@misc{elishev2018noncommutative, abstract = {In this short note we prove that every maximal torus action on the free algebra is conjugate to a linear action. This statement is the free algebra analogue of a classical theorem of A. Bia\l{}ynicki-Birula.}, added-at = {2018-12-05T01:52:31.000+0100}, author = {Elishev, Andrey and Kanel-Belov, Alexei and Razavinia, Farrokh and Yu, Jie-Tai and Zhang, Wenchao}, biburl = {https://www.bibsonomy.org/bibtex/202e3d6b75312b69529cc4de8d1b4736a/taka3617}, description = {Noncommutative Bialynicki-Birula Theorem}, interhash = {7c4f477be93be4288281ea34e4650d3d}, intrahash = {02e3d6b75312b69529cc4de8d1b4736a}, keywords = {Bialynicki-Birula}, note = {cite arxiv:1808.04903Comment: 9 pages}, timestamp = {2018-12-05T01:52:31.000+0100}, title = {Noncommutative Bialynicki-Birula Theorem}, url = {http://arxiv.org/abs/1808.04903}, year = 2018 }