On a problem of Narkiewicz.
On Artin's Conjecture and Euclid's Algorithm in Global Fields.
On octic fields of exponent 2.
On q-orders in primitive modular groups
We prove an upper bound for the number of primes p ≤ x in an arithmetic progression 1 (mod Q) that are exceptional in the sense that has no generator in the interval [1,B]. As a consequence we prove that if with a sufficiently large absolute constant c, then there exists a prime q dividing Q such that for some positive integer b ≤ B. Moreover we estimate the number of such q’s under suitable conditions.
On Siegel Zeros of Hecke-Landau Zeta-Functions.
On the congruence , where q is a prime and f is a polynomial
On the congruence , where q is a prime and f is a k-normal polynomial
On the density of discriminants of quartic fields.
On the density of some sets of primes, IV
On the distribution of integral and prime divisors with equal norms
In finite Galois extensions of with pairwise coprime discriminants the integral and the prime divisors subject to the condition are equidistributed in the sense of E. Hecke.
On the distribution of norms of ideals in given ray-classes and the theory of central ray-class fields
On the distribution of prime ideals
On the periods of the linear congruential and power generators
On the splitting of primes in an arithmetic progression. II
Orders of quadratic extensions of number fields