We establish asymptotic upper bounds on the number of zeros modulo $p$ of certain polynomials with integer coefficients, with $p$ prime numbers arbitrarily large. The polynomials we consider have degree of size $p$ and are obtained by truncating certain power series with rational coefficients that satisfy simple differential equations.
On divisors of sums of polynomials
Spectra of certain types of polynomials and tiling of integers with translates of finite sets
On the (h,q)-zeta functions associated with (h,q)-Bernoulli numbers and polynomials
![QR code for arXiv:1210.1893 [math.NT]](http://oss.arxitics.com/images/favicon.svg)