A special prime divisor of the sequence: .

Akbik, Safwan

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Displaying similar documents to “A special prime divisor of the sequence: $a h + b, a (h + 1) + b, \dots, a (h + k - 1) + b$ .”

Arithmetic progressions, prime numbers, and squarefree integers

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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.

On the number of prime divisors of the iterates of the Carmichael function.

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Akbik, Safwan (1999)

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On integers with a special divisibility property

William D. Banks, Florian Luca (2006)

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In this note, we study those positive integers $n$ which are divisible by $\sum_{d | n} λ (d)$ , where $λ (\cdot)$ is the Carmichael function.

On the irrationality of a divisor function series.

Friedlander, John B., Luca, Florian, Stoiciu, Mihai (2007)

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Almost primes generated by a polynomial

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Carmichael numbers of the form $(6 m + 1) (12 m + 1) (18 m + 1)$ .

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Displaying similar documents to “A special prime divisor of the sequence: a h + b , a ( h + 1 ) + b , ⋯ , a ( h + k - 1 ) + b .”

Displaying similar documents to “A special prime divisor of the sequence: $a h + b, a (h + 1) + b, \dots, a (h + k - 1) + b$ .”