Jean-Pierre Magnot

Jean-Pierre Magnot serves as an Associate Researcher at LAREMA (Laboratoire Angevin de Recherche en Mathématiques), University of Angers, France, while concurrently holding a High-School Teacher position at Lycée Jeanne d'Arc, Clermont-Ferrand, France. He maintains additional affiliation with the Lepage Research Institute in Slovakia.

His research integrates three core domains: Infinite dimensional geometry (focusing on diffeological structures, vector pseudobundles, and Grassmannians), Mathematical physics (specializing in Kadomtsev-Petviashvili hierarchies and pseudo-differential operators), and Decision science (developing geometric frameworks for pairwise comparison matrices and inconsistency reduction). This interdisciplinary approach frequently bridges gauge theory concepts with decision-making algorithms, exemplified by Yang-Mills formulations applied to ranking problems.

Recent publications (2024-2025) reveal a cohesive trajectory where diffeological methods unify mathematical physics and decision theory. Key trends include the geometrization of pairwise comparisons through quantum gravity analogies, well-posedness analysis of generalized KP systems, and optimization frameworks for infinite-dimensional spaces. His work demonstrates consistent application of abstract geometric constructs to both theoretical physics and practical decision systems.

No scientific awards were documented in the provided sources.

Information regarding students advised, doctoral supervision, or research grant acquisitions was not present in the source material.

Magnot actively collaborates with international institutions including the Union of Czech Mathematicians and Physicists, University of Prešov (Slovakia), Eötvös Loránd University (Hungary), Italian Society for General Relativity and Gravitation, Transilvania University of Brasov (Romania), VŠB-TU Ostrava (Czech Republic), and Lodz University of Technology (Poland). These partnerships span mathematical physics, differential geometry, and decision science applications.