5 citations · 5 across the 2 of their papers we have counts for
3 papers
math.NT2015
A Division Algorithm Approach to -Adic Sylvester Expansions
Eric Errthum
A method of constructing finite -adic Sylvester expansions for all rationals is presented. This method parallels the classical Fibonacci-Sylvester (greedy) algorithm by iteratin…
math.NT2011
Minimal Polynomials of Singular Moduli
Eric Errthum
Given a properly normalized parametrization of a genus-0 modular curve, the complex multiplication points map to algebraic numbers called singular moduli. In the classical case, th…
math.NT2007★ 5 cited
Singular Moduli of Shimura Curves
Eric Errthum
The -function acts as a parametrization of the classical modular curve. Its values at complex multiplication (CM) points are called singular moduli and are algebraic integers. A…