Calculation of the Regulator of Q(√D) by use of the Nearest Integer Continued Fraction Algorithm

DOI10.2307/2006050zbMath0401.10011OpenAlexW4235416299MaRDI QIDQ4184909

P. A. Buhr, Hugh C. Williams

Publication date: 1979

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

Full work available at URL: https://doi.org/10.2307/2006050

zbMATH Keywords

Real Quadratic FieldComputational MethodRegulatorNearest Integer Continued Fraction

Mathematics Subject Classification ID

Quadratic extensions (11R11) Continued fractions (11A55)

Related Items (8)

Algebraic number fields ⋮ On multidimensional Diophantine approximation of algebraic numbers ⋮ Improving the Speed of Calculating the Regulator of Certain Pure Cubic Fields ⋮ Three consecutive approximation coefficients: asymptotic frequencies in semi-regular cases ⋮ The Jacobi-Perron Algorithm in Integer Form ⋮ The influence of computers in the development of number theory ⋮ Midpoint criteria for solving Pell’s equation using the nearest square continued fraction ⋮ Corrigenda to ``Calculation of the regulator of $\mathbf {Q}(\sqrt {D})$ by use of the nearest integer continued fraction algorithm

This page was built for publication: Calculation of the Regulator of Q(√D) by use of the Nearest Integer Continued Fraction Algorithm