معرفی
Markus Fulmek is an Associate Professor at the Faculty of Mathematics, University of Vienna, with a focus on combinatorial mathematics and discrete structures. He has contributed extensively to enumerative combinatorics, lattice path enumeration, and algebraic combinatorics through his research.
His work centers on combinatorics, particularly in lattice path enumeration, permutation patterns, and determinant identities. He has explored tiling problems for symmetric hexagons, nonintersecting lattice paths, and bijective proofs for Schur function identities, often linking these to broader areas like graph theory and discrete geometry.
Recent publications (2021–2023) emphasize tiling configurations for damaged or dented hexagons, permutation matrices, and determinant-based combinatorial identities. His methodology frequently relies on nonintersecting lattice paths and bijective combinatorics.
