This is the website for the members of the Department of Mathematics and contains information about the operations of the department: committees, policy documents, etc. Most documents are only available to those with accounts. For the public website of the Mathematics Department go to http://math.okstate.edu.
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Quantized Gieseker varieties, Catalan combinatorics and homology of torus knots Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1272 |
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To be announced Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1273 |
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On the Gan-Gross-Prasad conjectures for general spin groups Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1274 |
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Homological properties of pinched Veronese rings Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1283 |
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Polynomials with many rational preperiodic points Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1276 |
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Fully Augmented Link complements and Bianchi Groups Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1281 |
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A Preliminary Study of Why Three Students Learned from Homework Instead of Lecture Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1295 Location:
Organizational Meeting Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1293 Location:
Lex ideals in context Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1284 |
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Diagrams for Three-Manifold Spines Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1291 |
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Conceptions of active learning held by undergraduate mathematics instructors participating in a statewide faculty development project Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1296 Location:
Symmetric strongly shifted ideals - a symmetric counterpart to Borel ideals. Show on the department seminar calendar: https://www.mathdept.okstate.edu/announce/?showtalk=1285 |
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