On the number of rational points of classifying stacks for Chevalley group schemes
Version 2 2020-11-19, 09:17
Version 1 2020-05-19, 15:32
conference contribution
posted on 2020-11-19, 09:17 authored by Scott Balchin, Frank NeumannWe compute the number of rational points of classifying stacks of Chevalley group schemes using the Lefschetz-Grothendieck trace formula of Behrend for l-adic cohomology of algebraic stacks. From this we also derive associated zeta functions for these classifying stacks.
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Citation
LMS Midlands Regional Meeting & International Workshop GGT-DE 2018: Galois Covers, Grothendieck-Teichmüller Theory and Dessins d'Enfants pp 9-30Author affiliation
School of Mathematics and Actuarial ScienceSource
London Mathematical Society 2018 LMS Midlands Regional Meeting and Workshop on 'Galois covers, Grothendieck- Teichmüller theory and Dessins d’enfants’Version
- AM (Accepted Manuscript)
Published in
Proceedings in Mathematics & StatisticsVolume
330Publisher
Springerissn
2194-1009Acceptance date
2019-12-05Copyright date
2020Available date
2021-09-27Publisher DOI
Editors
Neumann F; Schroll SSpatial coverage
Leicester, ENGLANDTemporal coverage: start date
2018-06-04Temporal coverage: end date
2018-06-07Language
enPublisher version
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