Rate My Professor Axel Schulze-Halberg

Axel Schulze-Halberg is Department Chairman and Professor of Mathematics and Adjunct Professor of Physics at Indiana University Northwest, where he is located in Hawthorn 443. He earned his Dr. sc. math. from the Swiss Federal Institute of Technology (ETH Zürich) in 2003. His doctoral dissertation, titled "Orbital asymptotisch stabile periodische Lösungen von Delay-Gleichungen mit positiver Rückkopplung," was advised by Urs Kirchgraber and Daniel Martin Stoffer. Prior to joining Indiana University Northwest, Schulze-Halberg was affiliated with the Mathematics Department at the University of Colima in Mexico and CINVESTAV, IPN. His academic career includes contributions to the Department of Mathematics and Actuarial Science, serving as its chair, and involvement in campus governance as a member of the Campus Promotion & Tenure Committee for the term 2023-2026.

Schulze-Halberg has produced 167 research works, accumulating approximately 1,295 citations. His publications focus on mathematical physics, including Darboux transformations, supersymmetry, and exact solutions for generalized Schrödinger equations, particularly those with Dunkl operators and energy-dependent potentials. Key publications include "Approximate bound state solutions of the Dunkl-Schrödinger equation for a hyperbolic double-well interaction" (Physica Scripta, 2024), "A new Darboux algorithm for mapping Schrödinger onto pathways" (The European Physical Journal Plus, 2023), "Bound states of the Dunkl–Schrödinger equation for the spiked inverted oscillator potential" (International Journal of Modern Physics A, 2024), "The confluent supersymmetry algorithm for Dirac equations with scalar-vector potentials" (Journal of Mathematical Physics, 2014), "Generalized Schrödinger equations with energy-dependent potentials: Formalism and applications" (Journal of Mathematical Physics, 2018), "Darboux transformations for Dunkl-Schrödinger equations on the real line" (arXiv, 2023), and "Supersymmetry of Generalized Linear Schrödinger Equations in (1+1) Dimensions" (Symmetry, 2009). These works demonstrate his expertise in developing algebraic methods for solvable quantum models, contributing to advancements in the field.