Dr Subhajit JanaLecturer in Number Theory Email: s.jana@qmul.ac.ukTelephone: +44 (0)20 7882 7138Room Number: Mathematical Sciences Building, Room MB-G27Website: https://sites.google.com/view/subhajit-janaOffice Hours: Please email for an appointmentProfileTeachingResearchPublicationsProfileSubhajit Jana is a lecturer in the Algebra and Number Theory group since 2022 September. Prior to that, he held a postdoctoral fellowship at Max Planck Institute for Mathematics in Bonn, Germany. He completed his Ph.D. in July 2020 from ETH Zurich, Switzerland.TeachingCurrent teaching Number Theory - Semester A, 2024/25 Differential and Integral Analysis - Semester B, 2024/25 Past teaching MTH4*15: Vectors and Matrices - Semester B, 2022/23. MTH5130: Number Theory - Semester A, 2023/24. ResearchResearch Interests:Subhajit Jana's research broadly lies in analytic number theory and automorphic forms. In particular, Jana is interested in the problems regarding subconvex estimates of L-function, spectral theory of automorphic forms, and quantum chaos. He is also interested in the problems in analysis on arithmetic manifolds, homogeneous dynamics, Diophantine approximation, and representation theory. Publications Analytic newvectors and related Analytic newvectors for GL(n,R), joint with Paul D. Nelson: submitted, arXiv. Applications of analytic newvectors for GL(n): Math. Ann. 380 (3), 915-952, (2021), arXiv. Estimates of central L-values The second moment of GL(n) x GL(n) Rankin--Selberg L-functions: Forum Math. Sigma, vol.10, e47, (2022), arXiv. The Weyl bound for triple product L-functions, joint with Valentin Blomer and Paul D. Nelson: Duke Math J. 172 (6), 1173-1234, (2023), arXiv. Spectral reciprocity for GL(n) and simultaneous non-vanishing of central L-values, joint with Ramon Nunes; submitted, arXiv. Moments of L-functions via the relative trace formula, joint with Ramon Nunes; submitted, arXiv. Local integral transforms and global spectral decomposition, joint with Valentin Blomer and Paul D. Nelson; submitted, arXiv. Bounds of automorphic forms Supnorm of an eigenfunction of finitely many Hecke operators: Ramanujan J. 48 (3), 623-638, (2019), arXiv. On the local L2-Bound of the Eisenstein series, joint with Amitay Kamber; Forum Math. Sigma, vol.12, e76, (2024), arXiv. Equidistribution and Diophantine approximation Joint equidistribution on the product of the circle and the unit cotangent bundle of the modular surface: J. Number Theory 226C, 271-283, (2021), arXiv. Optimal Diophantine exponents for SL(n): joint with Amitay Kamber; Adv. Math. 443 (2024), Paper No. 109613, arXiv. On Fourier asymptotics and effective equidistribution, joint with Shreyasi Datta: submitted, arXiv.