The overconvergence of morphisms of etale -spaces on a local field
A Note on the First Rigid Cohomology Group for Geometrically Unibranch Varieties
Slope filtration of quasi-unipotent overconvergent -isocrystals
We study local properties of quasi-unipotent overconvergent -isocrystals on a curve over a perfect field of positive characteristic . For a --module over the Robba ring , we define the slope filtration for Frobenius structures. We prove that an overconvergent -isocrystal is quasi-unipotent if and only if it has the slope filtration for Frobenius structures locally at every point on the complement of the curve.
Cohomological descent of rigid cohomology for étale coverings
On base change theorem and coherence in rigid cohomology.
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