Combinatorial sieves of dimension exceeding one

DOI10.1016/0022-314X(88)90046-7zbMath0639.10031MaRDI QIDQ1100230

Harold G. Diamond, H.-E. Richert, Heini Halberstam

Publication date: 1988

Published in: Journal of Number Theory (Search for Journal in Brave)

zbMATH Keywords

differential-difference equationscombinatorial sieves of dimension exceeding one

Mathematics Subject Classification ID

Sieves (11N35)

Related Items (15)

Almost prime Pythagorean triples in thin orbits ⋮ A difference differential equation of Euler-Cauchy type ⋮ On the sieve parameters \(\alpha_\kappa\) and \(\beta_\kappa\) for large \(\kappa\) ⋮ Lagrange's equation with one prime and three almost-primes ⋮ Integral points on quadrics in three variables whose coordinates have few prime factors ⋮ Almost prime coordinates for anisotropic and thin Pythagorean orbits ⋮ Reversible primes ⋮ The Brun-Hooley sieve ⋮ The hyperbolic lattice point count in infinite volume with applications to sieves ⋮ Two Differential-Difference Equations Arising in Number Theory ⋮ A pair of difference differential equations of Euler-Cauchy type ⋮ Diophantine approximation with arithmetic functions, I ⋮ Unnamed Item ⋮ Finite Saturation for Unirational Varieties ⋮ On the saturation number for cubic surfaces

Cites Work

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• Lectures on sieve methods and prime number theory
• Rosser's sieve
• Selberg's sieve estimate with a one sided hypothesis
• On the non-linear sieve
• The general sieve
• An improvement of Selberg's sieve method I

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