Local Tate duality over positive characteristics
APA
(2025). Local Tate duality over positive characteristics. SciVideos. https://youtube.com/live/YBgSk1_oZJo
MLA
Local Tate duality over positive characteristics. SciVideos, May. 28, 2025, https://youtube.com/live/YBgSk1_oZJo
BibTex
@misc{ scivideos_ICTS:31862, doi = {}, url = {https://youtube.com/live/YBgSk1_oZJo}, author = {}, keywords = {}, language = {en}, title = {Local Tate duality over positive characteristics}, publisher = {}, year = {2025}, month = {may}, note = {ICTS:31862 see, \url{https://scivideos.org/icts-tifr/31862}} }
Abstract
Certain issues arise while considering Local Tate duality over characteristics $p>0$, when the Galois module has $p$-torsion. A solution was given by Shatz, where he considered finite flat group schemes instead of Galois modules and the dual group is Cartier dual. The duality theorem is then a topological duality of the cohomology groups. We give a more natural construction and proof of the topological aspects of the duality theorem. This is joint work with Manodeep Raha.