Robert R. Kallman
Affiliations: | University of North Texas, Denton, TX, United States |
Area:
MathematicsGoogle:
"Robert Kallman"Children
Sign in to add trainee| Michael K. Rees | grad student | 2001 | University of North Texas |
| Alexandru G. Atim | grad student | 2008 | University of North Texas |
| Alexander P. McLinden | grad student | 2010 | University of North Texas |
| Matthew R. Farmer | grad student | 2011 | University of North Texas |
| We'am M. Jasim | grad student | 2011 | University of North Texas |
| Samuel P. McWhorter | grad student | 2014 | University of North Texas |
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Al-Tameemi WM, Kallman RR. (2016) The natural semidirect product Rn ⋊ G(n) is algebraically determined Topology and Its Applications. 199: 70-83 |
| Cohen MP, Kallman RR. (2016) Openly Haar null sets and conjugacy in Polish groups Israel Journal of Mathematics. 215: 1-30 |
| COHEN MP, KALLMAN RR. (2015) \text{PL}:{+}(I) is not a Polish group Ergodic Theory and Dynamical Systems |
| Al-Tameemi WM, Kallman RR. (2014) Algebraically determined semidirect products Topology and Its Applications. 175: 43-48 |
| Cohen MP, Kallman RR. (2014) A conjecture of Gleason on the foundations of geometry Topology and Its Applications. 161: 279-289 |
| Atim AG, Kallman RR. (2012) The infinite unitary and related groups are algebraically determined Polish groups Topology and Its Applications. 159: 2831-2840 |
| Kallman RR, McLinden AP. (2012) The Polish Lie ring of vector fields on a smooth manifold is algebraically determined Topology and Its Applications. 159: 2743-2756 |
| Kallman RR, McLinden AP. (2010) The Poincaré and related groups are algebraically determined Polish groups Collectanea Mathematica. 61: 337-352 |
| Kallman RR. (2000) Every reasonably sized matrix group is a subgroup of S |
| Kallman RR. (1986) Uniqueness results for homeomorphism groups Transactions of the American Mathematical Society. 295: 389-396 |