Almost-primes represented by quadratic polynomials.

Lemke Oliver, Robert J.
2012.

Let G(x) be an irreducible polynomial with integer coefficients. It is conjectured that the set {n ∈ N : G(n) is prime} is infinite for most G(x) If Pr denotes the set of squarefree positive integers with at most r prime factors, we consider the set {n ∈ N : G(n) ∈ Pr} with the goal of showing that it is infinite for a suitable choice of r. Considerable work has been done on this problem, with the... read more

Subjects
Number theory.
Tufts University. Department of Mathematics.
Permanent URL
http://hdl.handle.net/10427/012444
Original publication
Lemke Oliver, Robert J. "Almost-Primes Represented by Quadratic Polynomials." Acta Arithmetica 151, no. 3 (2012): 241-261. doi:10.4064/aa151-3-2.
ID: tufts:22356
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