Marcus Tressl

Marcus Tressl is a Lecturer in Pure Mathematics at the University of Manchester, Department of Mathematics. His research focuses on areas within Pure Mathematics, including topics related to lattices, ordered fields, and mathematical logic. He has contributed to various research outputs, including articles and preprints, and is affiliated with the university's mathematics department. His work explores theoretical approaches and connections within mathematical structures, with a particular emphasis on algebraic and model-theoretic perspectives.

Marcus Tressl is a researcher at The University of Manchester with expertise in Model Theory, Topology, Differential Algebra, and Algebraic Geometry. His work explores foundational aspects of mathematical structures, including spectral spaces, Zariski spectra, and the properties of minimal and maximal points. He investigates the uniform companion for large differential fields, super real closed rings, and the axiomatization of local-global principles for pp-formulas. Tressl also contributes to the study of o-minimal structures, valuation theory, and the real spectrum of continuous definable functions. His research bridges abstract algebraic and model-theoretic frameworks, focusing on definable functions and the interplay between algebraic and topological properties.