Project Description

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RESEARCH AREAS:

  • Applied Mathematics

  • Numerical Analysis

CONTACT:

MICHELLE HATZEL

MSc Student;
Department of Mathematics, Western University

Michelle is a M.Sc. candidate in the Department of Mathematics, specialising in Applied Mathematics.  Her area of interest is numerical analysis, a branch of mathematics concerned with scientific computation and discovering ways of obtaining approximate solutions to mathematical problems that are not directly computable.  She obtained her B.Sc. Honours in Mathematics and Statistics in 2022 at Western University, and earned a B.A. Honours in English in 2000.

Corless, R., Hatzel, M., & Postma, E. (2024). The Extended Watson—Wong—Wyman Lemma in Maple. Maple Transactions4(3).

Deng, S., Hatzel, M., Reid, G., Wu, W., Yang, W. (2024). Algorithmic reduction of polynomially nonlinear PDE systems to ODE systems for their symbolic and numeric solution. Accepted to LALO 60: Matrices and Polynomials in Computer Algebra: Algorithms and Software. The University of Western Ontario.

Asante, S., Brysiewicz, T., Hatzel, M. (2024). Algebraic Matroid of the Heron Variety. Accepted to Special Issue on Matric Algebraic Geometry. Ed. Emil Horobet and Antonio Lerario. Acta Univ. Sapientiae Math.

Ghorbanpour, A., Hatzel, M. (2018). “Parseval’s identity and values of zeta function at even integers.” The Mathematics Student. 87(1&2), 87-98.