Patrick Ingram
Published 2020-11-05Version 1
We demonstrate a strong form of Nevanlinna's Second Main Theorem for solutions to difference equations f(z+1)=R(z, f(z)), with the coefficients of R growing slowly relative to f, and R of degree at least 2 in the second coordinate.
On some systems of difference equations
Solvability of rank one $p$-adic differential and $q$-difference equations over the Amice ring
On the sum of two squares and at most two powers of 2
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