most citedComputational Discovery with Newton Fractals, Bohemian Matrices, & Mandelbrot Polynomials

3 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2025

Minimizing Residuals in ODE Integration Using Optimal Control

Robert M. Corless, C. Yalçın Kaya

Given the set of discrete solution points or nodes, called the skeleton, generated by an ODE solver, we study the problem of fitting a curve passing through the nodes in the skelet…

math.SP2025

On the maximal spread of symmetric Bohemian matrices

Neil J. Calkin, Robert M. Corless, Laureano Gonzalez-Vega +2

Let A be a square matrix with real entries. The spread of A is defined as the maximum of the distances among the eigenvalues of A. Let denote the set of all …

math.NA2025

Numerical methods for Chaotic ODE

Robert M. Corless

This paper explores backward error analysis for numerical solutions of ordinary differential equations, particularly focusing on chaotic systems. Three approaches are examined: res…

cs.GL2025

Symbolic Mathematical Computation 1965--1975: The emergence of a discipline

Robert M. Corless, Arthur C. Norman, Tomas Recio +2

Today, symbolic mathematical computation is taken for granted as part of the scientific infrastructure, but it has not always been so. This paper provides a historical survey of th…

math.HO2021★ 3 cited

Computational Discovery with Newton Fractals, Bohemian Matrices, & Mandelbrot Polynomials

Neil J. Calkin, Eunice Y. S. Chan, Robert M. Corless

The authors have been using a largely algebraic form of ``computational discovery'' in various undergraduate classes at their respective institutions for some decades now to teach…