Authors prove representability of log prismatic and syntomic cohomology in log motives, obtain Gysin maps and comparison theorems, and compute examples like Grassmannians.
[AKN22] Benjamin Antieau, Achim Krause, and Thomas Nikolaus
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
fields
math.AG 4representative citing papers
Introduces F-gauges over prisms, constructs syntomic cycle classes, and proves prismatic Poincaré duality for proper smooth schemes.
citing papers explorer
-
Logarithmic prismatic cohomology, motivic sheaves, and comparison theorems
Authors prove representability of log prismatic and syntomic cohomology in log motives, obtain Gysin maps and comparison theorems, and compute examples like Grassmannians.
-
Syntomic cycle classes and prismatic Poincar\'e duality
Introduces F-gauges over prisms, constructs syntomic cycle classes, and proves prismatic Poincaré duality for proper smooth schemes.
- Birational Algebraic Topology
- The $\mathbf{P}^1$-motivic Gysin map