Derives quasi-polynomial formula for local Euler characteristics on A_n singularities via toric geometry and applies it to establish hyperbolicity properties for a family of surfaces in P^3.
Vojta, Diagonal Quadratic Forms and Hilbert's Tenth Problem, in: Hilbert's Tenth Problem: Relations with Arithmetic and Algebraic Geometry (Ghent, 1999), pp
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Local Euler characteristics of $A_n$-singularities and their application to hyperbolicity
Derives quasi-polynomial formula for local Euler characteristics on A_n singularities via toric geometry and applies it to establish hyperbolicity properties for a family of surfaces in P^3.