Daniel Corey

Daniel Corey is an Assistant Professor in the Department of Mathematical Sciences at the University of Nevada, Las Vegas. His research focuses on algebraic geometry, tropical geometry, and matroid theory, with a particular emphasis on applying tropical techniques to study algebraic varieties such as Grassmannians, flag varieties, and moduli spaces. He integrates computational methods and software tools to explore hypotheses and prove new theorems, emphasizing the interplay between geometry, combinatorics, and topology.

Corey's work bridges multiple disciplines, including graph theory, polyhedral geometry, and surface topology. His recent publications highlight advancements in tropical Abel-Jacobi theory, quantum automorphisms of matroids, and the study of Ceresa classes in both tropical and classical settings. He has also contributed to understanding initial degenerations of algebraic varieties and their connections to categorical limits and representation theory.

While no awards are explicitly mentioned in the provided texts, his research trends reflect a focus on foundational questions in algebraic geometry with computational and combinatorial underpinnings. His work often involves collaborative efforts with computational tools to address complex problems in moduli spaces and matroid realizability. No advising or grant information is detailed here, though his active publication record suggests ongoing research endeavors.