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20092023
most citedA method for locating where the real part of the Riemann zeta function becomes negative for its real argument greater than one

2 citations · 2 across the 7 of their papers we have counts for

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math.NA2023

A numeric study of power expansions around singular points of algebraic functions, their radii of convergence, and accuracy profiles

Dominic C. Milioto

An efficient method of computing power expansions of algebraic functions is the method of Kung and Traub and is based on exact arithmetic. This paper shows a numeric approach is bo…

math.NA2020

A systematic approach to computing and indexing the fixed points of an iterated exponential

Dominic C. Milioto

This paper describes a systematic method of numerically computing and indexing fixed points of for fixed or equivalently, the roots of . The roots…