May 22, 2024Open Access

On actions of Frobenius morphisms for moduli stacks of principal bundles over algebraic curves

ACAbel CastorenaTufts University FNFrank NeumannUniversity of Pavia

Puntos clave

Los puntos clave no están disponibles para este artículo en este momento.

Resumen

We study the various arithmetic and geometric Frobenius morphisms on the moduli stack of principal bundles over a smooth projective algebraic curve and determine explicitly their actions on the -adic cohomology of the moduli stack in terms of Chern classes.

Preguntar a la IA

Me gusta

Guardar

Ver artículo completo

Cite This Study

Castorena et al. (Wed,) studied this question.

synapsesocial.com/papers/68e68fc0b6db643587617622 https://doi.org/https://doi.org/10.48550/arxiv.2405.14042

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

1Cohomology of Moduli Stacks of Principal $\Bbb C^*$-Bundles Over Nodal Algebraic Curves2024
2On the infinite Frobenius action on de Rham fundamental groups of affine curves2024
3Relative étale slices and cohomology of moduli spaces2026
4Automorphisms of moduli spaces of principal bundles over a smooth curve2024 · 7 citations
5Moduli spaces of sheaves via affine Grassmannians2024 · 3 citations

Preguntar a la IA

Me gusta

Guardar

Ver artículo completo