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Martin Raum is a Professor at the University of Gothenburg with research interests primarily focused on the applications of modular forms in mathematics and physics, particularly in string theory. His work emphasizes real-analytic automorphic forms and the study of Siegel orthogonal modular forms. Raum has conducted extensive research on Eisenstein series and their applications in arithmetic, exploring polyharmonic Maaß forms and quiver representations. He has contributed to several key publications in the field, examining relationships among Ramanujan-type congruences, modular forms of various weights, and depth Eichler-Shimura integrals. Notably, Raum has investigated the interplay between modular forms and algebraic structures, particularly in contexts involving hyper-algebras and vector-valued modular forms. His scholarship includes significant collaborations with notable mathematicians and contributions to highly regarded mathematical journals.
Administered by the Department of Political Science; focus on International Administration and Global Governance (IAGG).