معرفی
Prof. Sabrina Pauli is a Professor in the Department of Mathematics at TU Darmstadt. Her research focuses on advanced topics in algebraic geometry, tropical geometry, homotopy theory, and enumerative geometry. She has contributed to the development of equivariant parametrized cohomology and quadratic enrichment techniques in tropical curve counting. Her work often bridges theoretical concepts with computational methods, as seen in her studies using Macaulay2 software for A1-Euler number computations.
Her recent research emphasizes arithmetic counts of tropical plane curves and their properties, as well as explorations in motivic enumerative geometry. She has published extensively on topics such as Bézoutians, 𝔸1-degrees, and applications of A1-homotopy theory to geometric problems. Her findings have advanced understanding of intersection theory, moduli spaces, and geometric combinatorics.
No scientific awards or grants are explicitly mentioned in the provided data. Sabrina Pauli collaborates actively on projects involving both pure and applied aspects of geometry, contributing to both foundational theory and computational tools.
