Pages that link to "Item:Q3655733"

The following pages link to Arithmetic and differential Swan conductors of rank one representations with finite local monodromy (Q3655733):

Displaying 14 items.

• The convergence Newton polygon of a \(p\)-adic differential equation. I: Affinoid domains of the Berkovich affine line (Q493514) (← links)
• On ramification filtrations and \(p\)-adic differential modules. I: The equal characteristic case (Q716048) (← links)
• A cohomological construction of Swan representation over the Witt ring. I, II (Q912932) (← links)
• Swan conductors for \(p\)-adic differential modules. I: A local construction (Q1005845) (← links)
• Primitive local Galois representations: An example (Q1174734) (← links)
• Irregularity and \(p\)-adic Swan conductor (Q1769047) (← links)
• Conductors and the moduli of residual perfection (Q1890248) (← links)
• On the refined ramification filtrations in the equal characteristic case (Q1950989) (← links)
• \(\pi\)-exponentials for generalized twisted ramified Witt vectors (Q2177985) (← links)
• On \(\pi\)-exponentials. II: Closed formula for the index (Q2630480) (← links)
• Convergence Polygons for Connections on Nonarchimedean Curves (Q2833342) (← links)
• (Q4391360) (← links)
• The monodromy of unit-root <i>F</i>-isocrystals with geometric origin (Q5073329) (← links)
• Ramification of higher local fields, approaches and questions (Q5501088) (← links)