Ralph M. Kaufmann
Affiliations: | University of Connecticut, Storrs, CT, United States |
Area:
MathematicsGoogle:
"Ralph Kaufmann"
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. |
| Gálvez-Carrillo I, Kaufmann RM, Tonks A. (2020) Three Hopf algebras from number theory, physics & topology, and their common background II: general categorical formulation Communications in Number Theory and Physics. 14: 91-169 |
| Gálvez-Carrillo I, Kaufmann RM, Tonks A. (2020) Three Hopf algebras from number theory, physics & topology, and their common background I: operadic & simplicial aspects Communications in Number Theory and Physics. 14: 1-90 |
| Kaufmann RM, Khlebnikov S, Wehefritz–Kaufmann B. (2020) Local models and global constraints for degeneracies and band crossings Journal of Geometry and Physics. 158: 103892 |
| Berger C, Kaufmann RM. (2017) Comprehensive factorisation systems Tbilisi Mathematical Journal. 10: 255-277 |
| Kaufmann RM, Yeomans C. (2017) Math by Pure Thinking: R First and the Divergence of Measures in Hegel's Philosophy of Mathematics European Journal of Philosophy. 25: 985-1020 |
| Kaufmann RM, Li D, Wehefritz-Kaufmann B. (2016) Notes on topological insulators Reviews in Mathematical Physics. 28: 1630003 |
| Kaufmann RM, Khlebnikov S, Wehefritz-Kaufmann B. (2016) Re-Gauging Groupoid, Symmetries and Degeneracies for Graph Hamiltonians and Applications to the Gyroid Wire Network Annales Henri Poincaré. 17: 1383-1414 |
| Kaufmann RM, Ward BC, Zúñiga J. (2015) The odd origin of gerstenhaber brackets, batalin-vilkovisky operators, and master equations Journal of Mathematical Physics. 56 |
| Kaufmann RM, Khlebnikov S, Wehefritz-Kaufmann B. (2012) The noncommutative geometry of wire networks from triply periodic sufaces Arxiv: Mathematical Physics. 343: 12054 |
| Kaufmann RM, Khlebnikov S, Wehefritz-Kaufmann B. (2012) Singularities, swallowtails and Dirac points. An analysis for families of Hamiltonians and applications to wire networks, especially the Gyroid Annals of Physics. 327: 2865-2884 |