Prime Producing Quadratic Polynomials and Class-Numbers of Real Quadratic Fields

DOI10.4153/CJM-1990-018-3zbMath0711.11041OpenAlexW2021247399MaRDI QIDQ3495440

Stéphane R. Louboutin

Publication date: 1990

Published in: Canadian Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4153/cjm-1990-018-3

zbMATH Keywords

Riemann hypothesisprime-producing quadratic polynomialsclass number one problem for real quadratic fieldsforms of extended Richaud-Degert type

Mathematics Subject Classification ID

Quadratic extensions (11R11) Class numbers, class groups, discriminants (11R29) Primes represented by polynomials; other multiplicative structures of polynomial values (11N32)

Related Items (7)

Minorations d’unités fondamentales—applications ⋮ ON CLASS NUMBER ONE FOR THE REAL QUADRATIC FIELD ⋮ Fields of small class number in the family \(\mathbb{Q}(\sqrt{9m^2+4m})\) ⋮ Zeta functions for ideal classes in real quadratic fields, at \(s=0\) ⋮ Unnamed Item ⋮ Class number one problem for the real quadratic fields \(\mathbb{Q}(\sqrt{m^2+2r})\) ⋮ Prime producing quadratic polynomials and class-number one problem for real quadratic fields

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