1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.NT2014
Rigid cohomology over Laurent series fields II: Finiteness and Poincaré duality for smooth curves
Christopher Lazda, Ambrus Pál
In this paper we prove that the -valued cohomology, introduced in [9] is finite dimensional for smooth curves over Laurent series fields in positive…
math.NT2014
Rigid cohomology over Laurent series field I: First definitions and basic properties
Christopher Lazda, Ambrus Pál
This is the first in a series of papers in which we construct and study a new -adic cohomology theory for varieties over Laurent series fields in characteristic …
math.NT2010★ 1 cited
Diophantine decidability for curves and Grothendieck's section conjecture
Ambrus Pal
Let be a smooth, projective, geometrically irreducible curve of genus at least two defined over a number field . We prove that there is an algorithm that determines whether…