Stefano Barbero is an Assistant Professor at the Department of Mathematics, University of Trento. His research focuses on Number Theory, Algebra, and Combinatorics with applications to p-adic analysis, linear recurrence sequences, and Diophantine approximation. He has contributed to studies on continued fractions in p-adic contexts and algebraic structures of sequences. His work frequently intersects with topics like divisibility sequences, Salem numbers, and combinatorial properties of algebraic structures such as Hurwitz series rings and binomial convolutions. He has collaborated extensively with researchers like Nadir Murru and Umberto Cerruti, producing influential papers in journals like Experimental Mathematics and Mathematics of Computation . Key research directions include exploring periodic representations of quadratic irrationals in p-adic fields, developing matrix-based approximation methods for algebraic irrationalities, and investigating connections between group theory and Pythagorean triples via conic geometries.
Marcus Berg is a Professor of Physics at Karlstad University, specializing in theoretical physics with a focus on quantum computing, string theory, and mathematical physics. His research integrates advanced theoretical frameworks with practical educational methodologies in physics teaching. He holds an affiliation with the Department of Physics and Electrical Engineering within the Faculty of Health, Science and Technology. His research interests span quantum entanglement, modular invariance in critical models, automorphic forms, and axion-like particle physics. He has contributed to pedagogical innovations in mechanics education and textbook development for modern physics. Notable work includes explorations of string theory amplitudes, Calabi-Yau orientifolds, and supersymmetry phenomenology. Recent articles highlight advancements in quantum simulation, topological phases, and modular form deformations. His work bridges foundational theoretical physics with practical educational strategies, emphasizing hands-on mechanics exercises and active learning techniques. No scientific awards are explicitly mentioned in the provided texts. He has advised no listed students but has collaborated extensively with researchers like Jesper Haglund, Igor Buchberger, and Daniel Persson. His research often intersects with high-energy physics, cosmology, and mathematical structures in quantum field theory.
Dorothy I. Wallace is a Professor of Mathematics at Dartmouth College, where she has contributed extensively to research and education in mathematical biology, mathematics education, and applied mathematics. She is affiliated with the Center for Mathematics and Quantitative Education at Dartmouth and serves on editorial boards such as BIOMAT and Numeracy. Her work bridges theoretical mathematics with interdisciplinary applications, including epidemiological modeling, ecological systems, and educational reform. She has co-authored textbooks on calculus for biology and quantum mechanics, and produced educational films on mathematical concepts like calculus and digital filters. Her research emphasizes quantitative literacy, system dynamics, and the integration of mathematics across disciplines. Roles: Professor of Mathematics, Editorial Board Member (BIOMAT, Numeracy), Board Member (Center for Mathematics and Quantitative Education) Key Projects: 'Open Calculus' online platform, Financial Literacy Initiative, Math-Art collaborations (e.g., Shibori for Geometers) Research Interests : Mathematical Biology (mosquito population dynamics, cancer modeling), Mathematics Education (quantitative reasoning, curriculum design), Applied Mathematics (system observability, automorphic forms), and innovative educational media. Her work often involves modeling real-world systems to address public health, ecological, and pedagogical challenges. Publications Trends : Over 50 peer-reviewed articles in Numeracy, BMC, and journals like the Bulletin of Mathematical Biology. Recent work focuses on malaria transmission modeling, tumor spheroid growth, and climate impacts on vector-borne diseases. Early-career contributions include studies on automorphic forms and Selberg trace formulae. Awards : None explicitly mentioned, though her editorial and educational initiatives reflect institutional recognition. Advising & Grants : Active in mentoring interdisciplinary projects (e.g., student-authored research on neuroblastoma, mosquito control). Led initiatives to enhance quantitative education across Dartmouth’s curriculum. Labs/Teams : Collaborates with the Center for Mathematics and Quantitative Education, producing open-access educational materials and hosting conferences on quantitative literacy.
Subhajit Jana is a Lecturer in Number Theory in the Department of Algebra and Number Theory at the School of Mathematical Sciences, Queen Mary University of London, a position he has held since September 2022. He is affiliated with the Centre for Combinatorics, Algebra and Number Theory and actively contributes to research and teaching in analytic number theory and automorphic forms. Queen Mary University of London – Lecturer in Number Theory (2022–Present) Max Planck Institute for Mathematics, Bonn – Postdoctoral Fellow (2020–2022) ETH Zurich – Ph.D. in Mathematics (2020) University of British Columbia – M.Sc. (2015) Indian Statistical Institute – B.Math. (2013) His research lies at the intersection of analytic number theory, automorphic forms, and representation theory. He focuses on deep problems such as subconvexity bounds for L-functions, spectral theory of automorphic forms, quantum unique ergodicity, equidistribution on arithmetic manifolds, and Diophantine approximation. His work combines analytic techniques with algebraic and dynamical structures arising in homogeneous spaces and automorphic representations. The 15 most recent publications reflect a consistent and high-impact research trajectory centered on L-functions, automorphic forms, and spectral analysis. Key themes include moment estimates, equidistribution, sup-norm bounds, and spectral reciprocity, often employing advanced tools such as the relative trace formula, analytic newvectors, and harmonic analysis on symmetric spaces. These works appear in leading journals like Duke Mathematical Journal , Advances in Mathematics , and Forum of Mathematics, Sigma . Subhajit Jana currently holds a research grant from the Engineering and Physical Sciences Research Council (EPSRC) titled "Moments of higher-rank L-functions" (2025–2027), valued at £188,990. He has advised or collaborated with several researchers, though no formal advisees are listed. He teaches undergraduate courses including Number Theory and Differential and Integral Analysis. He is a member of the research community at Queen Mary and participates in seminars and collaborative research within the School of Mathematical Sciences and the Centre for Combinatorics, Algebra and Number Theory.
Sander Dahmen is an Associate Professor in the Department of Mathematics at Vrije Universiteit Amsterdam. He is affiliated with the Faculty of Science and actively involved in academic research and teaching. His primary research interests include Number Theory, Algebraic Geometry, and the formalization of mathematical proofs. Dahmen has contributed to foundational work in areas such as Dedekind domains, class groups of global fields, elliptic curves, and Diophantine equations. He has led research projects including the 'Formalizing Diophantine algorithms' (2022–2026) and 'New Diophantine Directions' (2017–2022), focusing on algorithmic and computational aspects. He currently teaches courses such as 'Number Theory' and 'Project Computer Assisted Proofs'. His research has been supported by grants, including the NWO tenure-track grant (2014–2019). His publications span topics like formalizing mathematical structures, elliptic curve computations, and solving complex Diophantine equations. Dahmen also serves as an external member of the exam committee for Boswell-Bèta in Utrecht since 2021. His work bridges foundational mathematics with computational methods, emphasizing rigor through formal proof systems like Coq.
Jeffrey Riedl is an Associate Professor in the Department of Theoretical and Applied Mathematics at The University of Akron's College of Engineering and Polymer Science. His research focuses on finite group theory, character theory, and automorphisms of p-groups, with additional interests in number theory and computer algebra systems. Education: Ph.D. in Mathematics from the University of Wisconsin, Madison (1998) B.S. in Mathematics from Marquette University (1992) Research Interests: Dr. Riedl specializes in finite group theory and representation theory, particularly investigating character degrees, Fitting heights, and automorphisms of finite p-groups. His work bridges theoretical group analysis with applications in cryptology and number theory. Publication Trends: His publications (1999-2006) emphasize finite group structures, including Fitting heights, irreducible character degrees, and automorphism properties of p-groups. Later works incorporate zeta functions and solvable linear group dynamics. Scientific Awards: No scientific awards mentioned in the provided texts. Advising and Grants: No advisees or grants are explicitly listed in the available documents.
Dr. Imke Toborg is a researcher at the Institute of Mathematics , Martin Luther University Halle-Wittenberg, focusing on finite groups , local analysis , and subgroup lattices . She collaborates with Rebecca Waldecker and explores algebraic aspects of functional equations, particularly Tabor groups . Research: Local-global principles in group theory, stability of functional equations, subgroup lattice structures Key Publications: 2024 work on L9-free groups, 2019-2022 studies on inverse ambiguous functions and Tabor groups Conferences: Regular participant in Nikolaus Conferences, Groups St Andrews, and international symposia on functional equations Contact: imke.toborg@mathematik.uni-halle.de
Peter Smillie is a Research Group Leader (W2-Junior Professor) at the Max Planck Institute for Mathematics in the Sciences , Leipzig, with a research focus on differential geometry , harmonic maps , and Teichmüller theory . He previously held positions at the University of Heidelberg and Caltech. Education: Ph.D. in Mathematics, Harvard University (2018), advised by Shing-Tung Yau B.S. in Mathematics, Stanford University (2011) Smillie's research explores moduli spaces of geometric structures , particularly their intrinsic geometric properties. His work bridges pure mathematics and applications to general relativity and physics , with projects like Organic Materials by Geometrical Design at HITS. He also investigates minimal surfaces in symmetric and hyperbolic spaces, and their connections to integrable systems. Recent publications highlight trends in minimal surface theory , harmonic maps , and fullerene graph enumeration , often appearing in journals like Duke Mathematical Journal and Commentarii Mathematici Helvetici . Scientific Awards: NSF Graduate Research Fellowship (2011-2014) Smillie has advised students such as Dominique Ostermayer (joint Ph.D. with HITS) and Julia Piazolo (bachelor’s thesis on minimal surface index). His teaching spans Differential Geometry at Heidelberg and Harmonic Maps at Caltech. He is affiliated with the Heidelberg Experimental Geometry Lab (HEGL) and has presented at conferences including the Geometric Structures (re)United workshop and Higher Teichmüller Theory conference.
Mima Stanojkovski is a researcher in the Nonlinear Algebra group at the Max Planck Institute for Mathematics in the Sciences (MPI MiS) in Leipzig, Germany, under Bernd Sturmfels. Previously, she held a postdoctoral position at the University of Bielefeld from 2017 to 2019. She earned her PhD in Mathematics from Leiden University in 2017, supervised by Hendrik Lenstra. Her doctoral dissertation focused on 'Intense automorphisms of finite groups'. Her research centers on group theory, with specialized work in p-groups, isomorphism problems, and counting functions. She maintains broad mathematical interests across algebraic structures and combinatorial methods. Outside research, she integrates hip-hop into her workflow, appreciates natural aesthetics, and enjoys Italian aperitivo culture. As a core member of the Nonlinear Algebra group, she contributes to advancing algebraic techniques for solving complex nonlinear systems in scientific applications, with documented involvement from 2019 through 2022.
Henry Bradford is a Lecturer and Fellow at Christ’s College, University of Cambridge, affiliated with the Department of Pure Mathematics and Mathematical Statistics. His research focuses on asymptotic group theory, including expander graphs, Cayley graphs, word maps, and residual finiteness. He completed his DPhil at the University of Oxford in 2015 and held a postdoctoral research position at the University of Göttingen from 2016 to 2019. His work explores lawlessness quantification, local embeddings into finite groups, and properties like LEF and soficity. His publications span topics such as mixed identities in finite groups, stability in permutations, and diameter bounds in branch groups. He supervises undergraduate research projects and collaborates with mathematicians like Jakob Schneider, Andreas Thom, and Daniele Dona. His recent preprints highlight non-solutions to group equations and arbitrary lawlessness growth. His advising includes projects on uniform diameter bounds and asymptotic group theory. He is reachable via email at hb470@cam.ac.uk and maintains a personal homepage on WordPress.
Tony Scholl is a Professor of Number Theory and Algebra at the Department of Pure Mathematics and Mathematical Statistics (DPMMS) , University of Cambridge. His research focuses on number theory , arithmetic algebraic geometry , and modular forms . He is known for his work on Galois representations, motives, and cohomology theories in arithmetic contexts. His contact details include email A.J.Scholl@dpmms.cam.ac.uk and room E1.05. Education : Not explicitly mentioned Research Interests : Tony Scholl's work bridges number theory and algebraic geometry, with a focus on modular forms, motives, and cohomology theories. His research explores connections between automorphic forms, Galois representations, and special values of L-functions, contributing to the understanding of arithmetic structures in algebraic varieties, including noncongruence subgroups and plectic cohomology. His recent publications address topics like modular curves, Hilbert modular varieties, and cohomological frameworks for arithmetic problems. Publication Trends : Scholl's publications span over three decades, emphasizing modular forms, Galois representations, and arithmetic geometry. Key themes include the study of motives for modular forms, cohomology theories for algebraic cycles, and extensions of Hodge structures in plectic theory. His work on noncongruence subgroups and ℓ-adic representations has influenced modern research in automorphic forms and arithmetic algebraic geometry. Scientific Awards : No awards mentioned in the provided data. Grants and Collaborations : While specific grants are not listed, Scholl has collaborated with mathematicians like N. Schappacher, M. Harris, and J. Nekovář on topics such as Beilinson's conjectures, trilinear forms, and plectic Hodge theory. His advisory roles and student mentorship are not detailed in the scraped data.
Dr. Joshua Friedman is a Professor in the Department of Math and Science at the United States Merchant Marine Academy (USMMA) since 2005. His research focuses on advanced mathematical analysis including Selberg trace formulas, automorphic forms, zeta functions, and Fuchsian/Kleinian groups. He has contributed to areas such as analytic number theory, spectral geometry, and combinatorial optimization through his publications. Teaching interests span all mathematics courses. Education: PhD and MA in Mathematics (Stony Brook University), BS in Math & Physics (Binghamton University) His work bridges pure mathematics with applied problems like automated timetabling using integer programming. Recent research emphasizes zeta functions, regularized determinants, and scattering theory applications. Notable contributions include studies on Bessel function integrals linked to Mahler measure (2022), deep learning approaches to graph theory problems (2021), and effective bounds in modular form analysis (2019). His 2016 papers address scattering determinants and hyperbolic manifold applications.
Charlotte Chan is an Assistant Professor at the University of Michigan in the Department of Mathematics within the College of Literature, Science, and the Arts. Her research focuses on representation theory, number theory, and algebraic geometry, particularly exploring connections between Deligne-Lusztig theory, supercuspidal representations, and the Langlands program. She has received significant funding including NSF grants DMS-2101837 and DMS-2401114, as well as a Sloan Research Fellowship. Her work involves geometric realizations of L-packets, cohomology of Deligne-Lusztig varieties, and interactions between automorphic forms and Galois representations. She has collaborated extensively with mathematicians such as M. Oi and R. Bezrukavnikov, and has contributed to quadratic forms, local-global principles, and Fourier analysis over finite fields. NSF grant DMS-2101837 NSF grant DMS-2401114 Sloan Research Fellowship She has organized special semesters at institutions like the Sydney Mathematical Research Institute and contributed to educational programs including the Arizona Winter School and Women+ and Mathematics.
Robert Rockwood serves as a Heilbronn Research Fellow in Mathematics, conducting advanced research at the intersection of number theory and algebraic geometry. His position is hosted through the Heilbronn Institute for Mathematical Research, which maintains its primary partnership with the University of Bristol. Rockwood's scholarly focus spans several interconnected domains: Number Theory (particularly Euler systems and L-functions) Algebraic Geometry (specializing in spherical varieties) Arithmetic Geometry (cohomology class constructions) p-adic Analysis (weight spaces and non-ordinary families) Automorphic Forms (modular form applications) His recent publications reveal a concentrated effort to develop p-adic interpolation techniques for cohomology classes on spherical varieties, with progressive movement from standard p-adic families (2024) toward more complex non-ordinary settings (2026). This trajectory demonstrates growing sophistication in handling exceptional cases of modular forms while maintaining connections to Euler system theory. No scientific awards or student supervision activities are documented in available records. Similarly, there is no indication of laboratory leadership or dedicated research group infrastructure beyond standard fellowship resources.
Professor Andrew Booker is a mathematician at the School of Mathematics , University of Bristol , specializing in Pure Mathematics with a focus on Number Theory , Algebraic Geometry , and Analytic Number Theory . He holds an M.Sc. from the University of Virginia and a Ph.D. from Princeton University. Contact: Andrew.Booker@bristol.ac.uk
