Weixiong Li
Published 2019-06-08Version 1
We report the results of our empirical investigations on the Bateman-Horn conjecture. This conjecture, in its commonly known form, produces rather large deviations when the polynomials involved are not monic. We propose a modified version of the conjecture which empirically demonstrates remarkable accuracy even for modest values of primes.
Power-free values, large deviations, and integer points on irrational curves
q-Euler numbers and polynomials associated with multiple q-zeta functions
On a Frobenius problem for polynomials
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