IMAI Naoki

Naoki Imai is an associate professor in the Graduate School of Mathematical Sciences at The University of Tokyo. His research focuses on arithmetic geometry, particularly on moduli spaces of arithmetic objects and their applications to Galois representations. Imai's work includes studies on the action of Hecke operators on cohomology of modular curves and the analysis of moduli spaces of finite flat models. He has published in journals such as Math. Z., J. Number Theory, and Ann. Inst. Fourier. Imai is a member of the Mathematical Society of Japan and has received the Takebe Katahiro Prize for Encouragement of Young Researchers.

Naoki Imai is a researcher at the University of Tokyo, specializing in advanced mathematical topics related to moduli spaces, Shimura varieties, and local Langlands correspondences. His work explores the geometric and arithmetic properties of these objects, with a focus on their structure, reduction, and connections to representation theory. Imai's research includes the study of moduli spaces of finite flat models, dualizing complexes on parabolic bundles, and the prismatic realization functor for Shimura varieties of abelian type. His contributions also involve the analysis of non-semi-stable loci, stable models of Lubin–Tate curves, and the geometric realization of local Langlands correspondences. These studies highlight his expertise in algebraic geometry, number theory, and representation theory.