Lidia Stoppino

Lidia Stoppino is a researcher at the Department of Mathematics of the University of Pavia, specializing in Algebraic Geometry within the Algebra and Geometry group. Her work focuses on fibred surfaces, slope inequalities, Hodge theory, and geometric stability conditions. She holds a position as a Researcher and contributes to advancing theoretical frameworks in algebraic structures and geometric invariants.

Her research interests include the study of algebraic varieties, particularly those of maximal Albanese dimension, and their applications in understanding geometric mappings and rank functions. She has published extensively on topics such as fibred surfaces' unitary rank, paracanonical maps, and the interplay between algebraic geometry and stability conditions.

Key contributions include work on slope inequalities for complete intersections, stability of relative hypersurfaces, and the exploration of Hodge bundles' properties. While her publications reflect deep engagement with geometric and algebraic structures, no specific awards or grants are explicitly mentioned in the provided information.