On arithmetic functions with congruence property

In this paper we establish the distribution of prime numbers in a given arithmetic progression $p \equiv l (m o d k)$ for which $a p + b$ is squarefree.

A refinement of a theorem of Schur on primes in arithmetic progressions III

J. Wójcik (1969)

Acta Arithmetica

Similarity:

On a congruence by János Bolyai, connected with pseudoprimes.

Kiss, Elemér, Sándor, József (2004)

Mathematica Pannonica

Similarity:

Displaying similar documents to “On arithmetic functions with congruence property”

On generalized elite primes.

On anti-elite prime numbers.

Schinzel’s conjecture and divisibility of class number h p +

A generalization of Euler's theorem

Arithmetic progressions, prime numbers, and squarefree integers

A refinement of a theorem of Schur on primes in arithmetic progressions III

On a congruence by János Bolyai, connected with pseudoprimes.

Schinzel’s conjecture and divisibility of class number $h_{p}^{+}$