جست‌وجوی استاد و پژوهشگر

Haluk Sengunمشاهده پروفایل

مدرس ارشد

• Cohomology of arithmetic groups
• K-theory
• Automorphic forms
• +۷ مورد دیگر

Dr. Haluk Sengun is a Senior Lecturer of Pure Mathematics at the School of Mathematical and Physical Sciences, University of Sheffield. He is also a member of the One University Committee and holds a position in the Number Theory Group. His research focuses on cohomology and K-theory of arithmetic groups, automorphic forms, abelian varieties, Galois representations, and the Langlands Programme, with a particular emphasis on Bianchi groups within PSL(2,C). He has held post-doctoral positions at institutions including Barcelona, Bonn, Essen, and Warwick. Education: BSc from Istanbul Bilgi University and PhD from the University of Wisconsin-Madison. His work combines theoretical research with computational experiments to explore these areas. He teaches courses such as MAS220 Algebra and MAS430 Analytic Number Theory. Grants: Recipient of an EPSRC grant for 'A torsion Jacquet-Langlands Transfer via K-theory'. His research has been published in journals like Duke Mathematical Journal, Selecta Mathematica, and Commentarii Mathematici Helvetici. He maintains an active homepage with resources on his research and collaborations.

Grant Lakelandمشاهده پروفایل

دانشیار

• Geometry
• Topology
• Hyperbolic Geometry
• +۳ مورد دیگر

Grant Lakeland is an Associate Professor in the Department of Mathematics and Computer Science at Eastern Illinois University's College of Liberal Arts & Sciences. He studies geometric properties of Fuchsian and Kleinian groups via hyperbolic space actions, with a focus on fundamental domains and systolic geometry. Undergraduate: University of Warwick Ph.D.: University of Texas at Austin (supervised by Alan Reid) Research Trends: His work bridges hyperbolic geometry, spectral analysis, and algebraic topology. Recent publications examine Cheeger constants, arithmetic reflection groups, and geometric invariants of 3-manifolds. Collaborators include Benson, Then, Berkove, and Rahm. Teaching: Regular courses include Calculus, Linear Algebra, College Geometry, and advanced topics like Complex Variables and Knot Theory.

George Turcasمشاهده پروفایل

مدرس

• Number Theory
• Arithmetic Geometry
• Elliptic Curves
• +۴ مورد دیگر

George Turcas is a Lecturer in the Department of Mathematics at Babeș-Bolyai University in Cluj-Napoca. His primary research interests lie in Number Theory, focusing on Diophantine equations, elliptic curves, modularity, and Galois representations. He earned his PhD from the University of Warwick in 2019 under Samir Siksek, preceded by an MASt (Part III) at the University of Cambridge. Turcas has held postdoctoral positions at IMAR and the University of Warwick. His teaching includes courses on affine geometry, geometric complements, and specialized master’s programs for educators. He actively contributes to conferences and publishes on topics bridging number theory with algebraic geometry and cryptography. Research highlights include studies on isogenies of elliptic curves, mod p Galois representations, and Fermat’s equation over quadratic fields. His work often involves computational tools like Magma for verifying mathematical conjectures. Despite no explicitly listed awards, his prolific publication record reflects significant contributions to the field. He coordinates teaching activities across multiple departments and manages student communications via MSTeams. Turcas collaborates internationally, presenting at events in Croatia, Italy, Spain, and the UK.

Toby Geeمشاهده پروفایل

استاد

• Number Theory
• Algebraic Geometry
• Modular Forms
• +۳ مورد دیگر

Toby Gee is a Professor in the Mathematics Department at Imperial College London, specializing in Number Theory and Algebraic Geometry. His research focuses on modularity lifting theorems, Galois representations, and the Langlands program, with significant contributions to the study of automorphic forms and arithmetic geometry. He holds editorial roles at journals such as the Duke Mathematical Journal and actively maintains an accessible research profile adhering to WCAG 2.1 AA standards. His academic journey includes collaborations with prominent mathematicians like Matthew Emerton, Frank Calegari, and David Geraghty, producing influential work on topics such as Serre weights, potential automorphy, and the geometry of moduli stacks. Recent publications (2024–2025) explore cuspidal cohomology, geometric Breuil-Mézard conjectures, and modularity of abelian surfaces over totally real fields. He is also involved in foundational projects like the categorical p-adic Langlands program and the study of étale (φ,Γ)-modules. No scientific awards are explicitly listed in the provided text, though his extensive publication record and editorial roles reflect his academic standing. His work often bridges algebraic geometry and number theory, emphasizing interdisciplinary connections in arithmetic geometry. For accessibility inquiries or alternative formats, contact toby.gee@imperial.ac.uk.

James Newtonمشاهده پروفایل

استاد

• Number Theory
• Algebraic Geometry
• Langlands Programme
• +۳ مورد دیگر

James Newton is a Professor of Number Theory at the University of Oxford's Mathematical Institute and Tutorial Fellow at Merton College. His research focuses on number theory, algebra, and geometry, particularly the Langlands programme and p-adic automorphic forms. He has held prior roles at King's College London, Cambridge, and Imperial College London. He currently serves as an editorial board member for Crelle's Journal, Essential Number Theory, Proceedings of the LMS, and Quarterly Journal of Mathematics. Research Interests: Newton's work centers on algebraic number theory, including p-adic automorphic forms, Galois representations, and their interactions with algebraic geometry. He explores symmetries of algebraic equations through the Langlands programme, advancing understanding of arithmetic structures and their geometric manifestations. Teaching & Advising: Newton supervises doctoral students in algebraic number theory and has taught courses at Oxford, King's, and Imperial College, including Group Representation Theory, Modular Forms, and Linear Algebra. His current advisees include Charlotte Clare-Hunt (co-supervised), Zachary Feng, and Håvard Damm-Johnsen. Labs/Teams: Engaged in collaborative research projects through editorial roles and international networks, contributing to advancements in number theory and representation theory.

• Algebraic Number Theory
• Modular Forms
• Galois Representations
• +۳ مورد دیگر

Dr. Tobias Berger is a Senior Lecturer in Number Theory at the University of Sheffield's School of Mathematical and Physical Sciences. His research focuses on algebraic number theory, particularly the interplay between modular forms and Galois representations, with applications to special values of L-functions and the Langlands program. He has held positions at Queens' College, Cambridge, and the Max Planck Institute in Bonn. His work emphasizes automorphic forms over imaginary quadratic fields, a challenging area requiring novel techniques beyond standard algebraic geometry tools. Education: Ph.D. in Mathematics (2005) from the University of Michigan, under Chris Skinner; Certificate of Advanced Study (2000) and BA/MA in Mathematics (1999) from Queens' College, Cambridge. Research Interests: Cohomology of arithmetic groups, automorphic forms, Galois representations, Bloch-Kato conjecture, Paramodular conjecture. Notable contributions include studies on Eisenstein ideals, theta lifts, and deformations of Galois representations. Grants: EPSRC grants for projects on paramodular conjecture and arithmetic applications of Kudla-Millson theta lifts. Organized conferences on Bianchi/Siegel modular forms and Galois representations (2014, 2016, 2019). Labs/Teams: Active in the Sheffield Number Theory Group, collaborating with researchers like Kris Klosin, Lassina Dembélé, and Haluk Şengün. Key contributions include the Paramodular Conjecture research and workshops fostering interdisciplinary discussions in number theory.

Carl Wang-Ericksonمشاهده پروفایل

استادیار

• Number Theory
• Algebraic Geometry
• Galois Representations
• +۳ مورد دیگر

Carl Wang-Erickson is an Assistant Professor in the Department of Mathematics at the University of Pittsburgh, affiliated with The Dietrich School of Arts and Sciences. His research focuses on number theory, particularly the interplay between Galois representations and automorphic forms as predicted by the Langlands conjectures. He employs advanced tools from algebraic geometry, such as p-adic interpolation, moduli spaces, and homotopical algebra. His work includes studies on non-Gorenstein structures, Eisenstein ideals, and derived deformation theory. Education: PhD in Mathematics from Harvard University and MASt in Mathematics from the University of Cambridge. Research interests revolve around foundational questions in number theory, including: Modular forms and their Galois representations Moduli spaces of Galois representations p-adic L-functions and their computational aspects Applications of A-infinity algebras to deformation theory Recent publications (2023–2025) address topics like non-Gorenstein structures, critical base-change p-adic L-functions, and community engagement programs in STEM education. His 2023 work with Pitt Seed highlights academic outreach initiatives. No scientific awards explicitly listed. Advising and grants: No specific grants or advisees are mentioned, though his 2023 article references Pitt Seed funding for community programs. Lab/Team Affiliations: Not explicitly stated, but his research aligns with the Mathematics Research Center at the University of Pittsburgh.

David Loefflerمشاهده پروفایل

استاد

• Number Theory
• Modular Forms
• Galois Representations
• +۳ مورد دیگر

David Loeffler is a Full Professor of Mathematics at UniDistance Suisse, based in the Faculty of Mathematics and Computer Science since November 2023. Previously, he held a professorship at the University of Warwick, UK. His research focuses on number theory, particularly modular forms, Galois representations, and L-functions, with emphasis on the Birch and Swinnerton-Dyer conjecture and related areas such as Shimura varieties and Iwasawa theory. He leads the ERC project "Shimura varieties and the BSD conjecture" (2021–2026) and serves on editorial boards for Trans. Amer. Math. Soc. , Mathematika , and Publicacions Matemàtiques . Education : Not explicitly listed, but active in research since at least 2007 (evident from publications). Research Interests : His work centers on algebraic number theory, automorphic forms, and arithmetic geometry. Key topics include p-adic L-functions, Euler systems, and the interplay between Galois representations and modular forms. Recent projects involve the Bloch-Kato conjecture for GSp(4) and related groups. Publications : Over 50 peer-reviewed articles, including landmark papers on Euler systems for GSp(4), p-adic L-functions, and Asai–Flach elements. Notable contributions include foundational work in Iwasawa theory and the development of algebraic automorphic forms. Grants & Awards : Leads an ERC Consolidator Grant project. Active in collaborative research, including co-authored work on Euler systems and p-adic interpolation. Teaching : Teaches courses such as Number Theory (Bachelor of Science in Mathematics) and Seminar on Special Topics . Involved in academic governance at UniDistance.

Tian An Wongمشاهده پروفایل

دانشیار

• Number Theory
• Representation Theory
• Algebraic Geometry
• +۷ مورد دیگر

Tian An Wong is an Associate Professor of Mathematics at the University of Michigan-Dearborn, with affiliations in the College of Arts, Sciences, and Letters and the Center for Southeast Asian Studies. They are actively involved in research at the intersection of pure mathematics and social justice issues. Dr. Wong's educational background includes a PhD in Mathematics from the City University of New York (CUNY) Graduate Center (2016) and a BA in Mathematics from Vassar College (2011). Wong's research spans both pure mathematics and applied areas with social relevance. Their primary mathematical interests include: Number Theory, particularly modular forms and L-functions Representation Theory Automorphic Forms Topological Data Analysis applied to social issues Causal inference in policing data Wong has published extensively in both pure mathematics journals and interdisciplinary venues. Their recent work shows a strong trend toward applying mathematical techniques to analyze police violence, predictive policing algorithms, and social justice issues. This dual focus on theoretical mathematics and socially relevant applications makes their research program distinctive. Notable scientific contributions include: Work on Bianchi modular forms and their applications Research on Dedekind sums and their connections to number theory Analysis of police violence using topological data analysis Critical examinations of predictive policing algorithms Wong advises numerous students, particularly on projects that bridge pure mathematics with social justice applications. They lead the Blue Data Lab, which studies police violence, surveillance, and technology, and are involved in the Mathematical and Computational Approaches to Social Justice initiative. Wong is also active in public scholarship, writing for venues like the AMS Inclusion/Exclusion blog, Times Higher Education, and Critical Asian Studies, where they address issues of race, equity, and the role of mathematics in society.