Andreas Malmendier

Andreas Malmendier is an Associate Professor in the Department of Mathematics and Statistics at Utah State University, affiliated with the College of Arts & Sciences. His research focuses on advanced topics in algebraic geometry and mathematical physics, particularly K3 surfaces, elliptic fibrations, modular forms, and their applications to string theory and duality.

His recent publications highlight trends in:

• Classification and properties of K3 surfaces via lattice theory
• Interactions between automorphic forms and algebraic geometry
• Dualities in F-theory and CHL string compactifications
• Isogenies and theta function identities
• Moduli spaces and mirror symmetry
• Applications to physics-informed mathematical structures

Andreas contributes to understanding geometric structures in theoretical physics through rigorous mathematical frameworks, with ongoing work on higher-genus curves and their connections to modular forms.