Product formula for p-adic epsilon factors

Let X be a smooth proper curve over a finite field of characteristic p. We prove a product formula for p-adic epsilon factors of arithmetic D-modules on X. In particular we deduce the analogous formula for overconvergent F-isocrystals, which was conjectured previously. The p-adic product formula is the equivalent in rigid cohomology of the Deligne-Laumon formula for epsilon factors in l-adic \'etale cohomology (for a prime l different from p). One of the main tools in the proof of this p-adic formula is a theorem of regular stationary phase for arithmetic D-modules that we prove by microlocal techniques.Comment: Revised version: some proofs and constructions detailed, notation improved, index of notation added ; 88 page

Endomorphisms of abelian varieties, cyclotomic extensions and Lie algebras

We prove an analogue of the Tate conjecture on homomorphisms of abelian varieties over infinite cyclotomic extensions of finitely generated fields of characteristic zero.Comment: 9 page

Numerical analysis of turbine blade cooling ducts

viii+118hlm.;24c

My Flesh is Your Pasture

Painting my body frees it from the limits of reality. My body exists in a collaged state between man and woman, human and animal, abstract and figurative. By embracing my body’s power as an object, it isn’t limited to being a representation of myself. My painted body can be owned or identified with. It can be feared, hated, and lusted after. I submit my body, blasting it with horror, humor, and a sheer sense of enjoyment