جست‌وجوی استاد و پژوهشگر

Gérard Laumonمشاهده پروفایل

استاد

• Algebraic geometry
• Automorphic forms
• Number theory

Gérard Laumon is a distinguished French mathematician who has served as Directeur de Recherche (equivalent to Full Professor) at the French National Center for Scientific Research (CNRS) affiliated with Université Paris-Sud since 1989. He was elected to the French Academy of Sciences in 2005 and has made significant contributions to the fields of algebraic geometry, automorphic forms, and number theory. His educational background includes: 1972-1976: Élève at École Normale Supérieure 1983: Thèse d'Etat at Université Paris-Sud September-December 1997: Member of the Institute for Advanced Study Princeton Laumon's research focuses on the deep connections between algebraic geometry, number theory, and automorphic forms. His work has advanced our understanding of geometric aspects of the Langlands program, particularly through his contributions to the geometric Langlands correspondence. His research bridges abstract mathematical theory with concrete computational approaches in representation theory and algebraic geometry. Throughout his career, Laumon has received numerous prestigious honors: 2012: Compositio Mathematica Prize and Fellow of the American Mathematical Society 2011: Chevalier de la Légion d'honneur 2007: Prix Fermat 2004: Clay Research Award 2005: Member of the French Academy of Sciences 1987: Médaille d'argent, CNRS Laumon has been an invited speaker at multiple International Congresses of Mathematicians (Kyoto 1990, Beijing 2002, Madrid 2006) and has participated in significant mathematical conferences including the James Arthur 60th birthday conference (2004) and Pierre Deligne's 61st birthday conference (2005). His longstanding affiliation with CNRS and Université Paris-Sud places him within one of France's premier mathematical research environments.

Alexander Bertoloni Meliمشاهده پروفایل

استادیار

• Number Theory
• Representation Theory
• Langlands Program
• +۳ مورد دیگر

Alexander Bertoloni Meli is an Assistant Professor at Boston University's Department of Mathematics and Statistics. His research focuses on Number Theory, Representation Theory, and the Langlands Program, with particular interest in the geometry and representation theory of reductive groups. He holds a PhD from UC Berkeley (2020), advised by Sug Woo Shin, and previously served as a postdoc at the University of Bonn (with Jessica Fintzen) and the University of Michigan (with Tasho Kaletha). His work explores connections between the Langlands program and Shimura varieties, often involving advanced techniques in algebraic geometry and p-adic representation theory. Key contributions include studies on the Fargues-Scholze correspondence, B(G)-parametrization of Langlands correspondence, and cohomology of Rapoport-Zink spaces. He actively collaborates with researchers like Teruhisa Koshikawa, Masao Oi, and Alex Youcis. Bertoloni Meli is affiliated with Boston University's Computing and Data Sciences (CDS) office (room 510). Beyond academia, he supports educational initiatives like the Ypsilanti Math Corps and previously mentored in UC Berkeley’s Directed Reading Program.

• Arithmetic Geometry
• local Langlands program
• p-adic geometry
• +۲ مورد دیگر

Felix Zillinger is a researcher at the Faculty of Mathematics, Ruhr University Bochum. He is affiliated with the Mathematics Department and part of the research team supervised by Prof. Dr. Alexander Ivanov. Research Interests Arithmetic Geometry Local Langlands program p-adic geometry Algebraic Geometry Number Theory His 2023 article on Meromorphic vector bundles on the Fargues--Fontaine curve contributes to the geometric local Langlands program and p-adic geometry. Education MSc Mathematics, University of Bonn Contact Email: felix.zillinger@ruhr-uni-bochum.de

• Arithmetic Geometry
• Representation Theory
• Algebraic Geometry
• +۳ مورد دیگر

Dr. João Lourenço is a Researcher at the Mathematisches Institut of the University of Münster , affiliated with the Cluster of Excellence Mathematics Münster: Dynamics - Geometry - Structure (CRC 1442) . His research focuses on arithmetic geometry and representation theory, with contributions to Schubert varieties, moduli spaces, and geometric Satake equivalences in mixed characteristic contexts. He actively participates in research projects T1–T4 under the CRC program. Key research interests include arithmetic geometry , representation theory , and the interplay between algebraic groups and cohomology. His work addresses foundational questions in p-adic geometry, Bruhat-Tits theory, and the structure of affine Grassmannians. Recent publications explore normality of Schubert varieties in positive characteristic and tubular neighborhoods of local models. Dr. Lourenço collaborates with international researchers such as Thomas Haines, Timo Richarz, and Simon Riche. His research is supported by the CRC 1442, focusing on geometric deformations and rigidity phenomena. He has contributed to foundational papers in Annales Scientifiques de l’École Normale Supérieure and Forum of Mathematics, Sigma , among others.

Timo Richarzمشاهده پروفایل

استاد

• Algebraic Geometry
• Number Theory
• Arithmetic Algebraic Geometry
• +۳ مورد دیگر

Prof. Timo Richarz is a Professor of Algebraic Geometry and Number Theory at the Technical University of Darmstadt, Germany, since 2019. He holds a LOEWE-Start-Professur (2022) and leads projects in the ERC Starting Grant MotLang (2021) and Collaborative Research Center GAUS. His research focuses on arithmetic geometry, the Langlands program, and geometric representation theory, with contributions to Schubert varieties, local models, and motivic Satake equivalence. Education: Diploma/PhD from Bonn University (2006-2014), advised by Michael Rapoport. Research Interests: Algebraic Geometry (Schubert varieties, local models), Number Theory (Langlands program), and Geometric Representation Theory . He collaborates extensively, organizing conferences like the 2025 Geometry and Representation Theory around the Langlands Programs and Motives and Arithmetic Geometry . Notable Grants: ERC Starting Grant (€2.5M), LOEWE funding (€1.5M), and DFG’s SFB GAUS. His work bridges pure mathematics with applications in cybersecurity via elliptic curve cryptography. Awards: ERC Starting Grant (2021), LOEWE-Start-Professur (2022). Advising: Supervises PhD candidates like Paul Siemon and Rızacan Çiloğlu, along with master’s and bachelor’s students. Hosts postdocs including Manuel Müller and Chirantan Chowdhury. Labs/Teams: Core member of the GAUS SFB and MotLang ERC projects, collaborating with institutions like Université Clermont via the RedLang project.

Peter Schneiderمشاهده پروفایل

استاد

• Representation theory
• Algebraic number theory
• p-adic analysis
• +۱ مورد دیگر

Peter Schneider is a Professor at the University of Münster, holding this position since 1994. He has held previous roles including Visiting Professor at the University of British Columbia (2012), Professor at the University of Köln (1985–1994), and Professor at the University of Heidelberg (1984–1985). His research focuses on Representation theory, Algebraic number theory, p-adic analysis, and Arithmetic geometry. Schneider has made significant contributions to p-adic Langlands program, modular representation theory, and the interplay between algebraic geometry and number theory. Research Interests: Schneider’s work explores foundational aspects of p-adic analysis, including p-adic distributions, representations of p-adic groups, and the geometric structures like Bruhat-Tits buildings. His studies on arithmetic geometry bridge algebraic geometry with number theory, addressing topics such as Galois representations and modular forms. Awards and Honors: Leibniz Prize (1992) Prix du Ministère de l'Education Nationale (1995) Clay Research Scholar (2005) Invited Section Lecturer at the International Congress of Mathematicians (2006) His publications include seminal works on p-adic Fourier theory, Pro-p-Iwahori-Hecke algebras, and the p-adic Langlands functoriality. Schneider has authored influential books such as Non-archimedean Functional Analysis and p-adic Lie Groups .

• Mathematics
• Differential Geometry
• Gauge Theory
• +۳ مورد دیگر

Brian Collier serves as an Associate Professor at the University of California, Riverside and maintains affiliation with the Hitchin and Ngô Laboratory at ICMAT (Instituto de Ciencias Matemáticas) in Spain. His academic foundation includes: Ph.D. in Mathematics from the University of Illinois at Urbana-Champaign under advisor Steve Bradlow NSF Postdoctoral Fellowship at the University of Maryland supervised by Richard Wentworth His research spans advanced mathematical domains including Differential Geometry, Gauge Theory, Algebraic Geometry, and Geometric Analysis, with strong connections to Hitchin systems and the Langlands program as evidenced by his laboratory affiliation. His work explores moduli spaces, geometric structures, and representation-theoretic frameworks. Key recognitions include: NSF Postdoctoral Fellowship NSF CAREER Award (DMS #2337451) Current research is supported by the NSF CAREER grant focusing on geometric aspects of mathematical physics. No student advisement information appears in source materials. Collier actively contributes to the international mathematics community through his ICMAT laboratory collaboration and ongoing grant-funded research.

Tom Gannonمشاهده پروفایل

استادیار مدعو

• Geometric Representation Theory
• Algebraic Geometry
• Langlands Program
• +۳ مورد دیگر

Tom Gannon is a Hedrick Assistant Adjunct Professor at the University of California, Los Angeles (UCLA), and will join UC Riverside as an Assistant Professor in July. He earned his PhD in 2022 from the University of Texas at Austin under Sam Raskin. His research focuses on geometric representation theory, with strong connections to algebraic geometry, the Langlands program, homotopy theory, and mathematical physics. Gannon also serves as Deputy Director of the UCLA Olga Radko Endowed Math Circle, promoting mathematics education. Education: PhD in Mathematics (2022), University of Texas at Austin. Research Interests: Geometric representation theory, Langlands program, algebraic geometry, mathematical physics, categorical methods in representation theory, and homotopy-theoretic approaches to algebraic structures. His work often bridges abstract algebra with geometric techniques, emphasizing categorification and applications to quantum field theories. Teaching & Outreach: In 2017, Gannon led a summer mini-course on algebraic number theory at UT Austin, focusing on separable field extensions, Galois theory, and modules over PIDs. He has authored expository articles in the Notices of the AMS and contributed regularly to the AMS Graduate Student Blog. His teaching materials include courses on representation theory of Lie algebras and algebraic number theory. Labs/Teams: Active collaborator with researchers such as Harold Williams and Ben Webster. Engaged in projects with Victor Ginzburg on central D-modules and quantized Coulomb branches.

Charlotte Chanمشاهده پروفایل

استادیار

• Representation Theory
• Number Theory
• Algebraic Geometry
• +۴ مورد دیگر

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.

Mathilde Gerbelli-Gauthierمشاهده پروفایل

استادیار

• Number Theory
• Representation Theory

Mathilde Gerbelli-Gauthier is an Assistant Professor at the University of Toronto, specializing in Number Theory and Representation Theory. Her research focuses on cohomological aspects of arithmetic groups, automorphic forms, and trace formulas. Recent publications include studies on Fuchsian groups, unitary groups, and the Sarnak-Xue density hypothesis. She is affiliated with the Department of Mathematics (implied by research areas) and can be reached at m.gerbelli@utoronto.ca. Her work bridges algebraic and analytic number theory with geometric representation theory.

Payman L Kassaeiمشاهده پروفایل

استاد

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

Payman L Kassaei is a Professor of Number Theory at King's College London's Department of Mathematics. His research focuses on modular forms and their generalizations, particularly congruences modulo prime numbers, leveraging cohomology groups of Shimura varieties. He holds a PhD from MIT (1999). He leads the EPSRC-funded 'Langlands reciprocity and the geometry of Shimura varieties: the mod p interface' (2025–2027) and collaborates on projects exploring p-adic and geometric methods in the Langlands Programme. His work bridges number theory, algebraic geometry, and automorphic forms, emphasizing Galois representations and Shimura varieties. Education: Doctor of Philosophy, Massachusetts Institute of Technology (1999) Research Interests: Classical and overconvergent automorphic forms Galois representations and their mod p structures Shimura varieties and their cohomology p-adic dynamics of Hecke operators Modular forms and their analytic continuation Grants & Activities: Primary Investigator for multiple EPSRC grants, including recent £3M+ projects Organized conferences like 'Automorphic forms and Galois representations' (2011) and 'Modular forms, p-adic Hodge Theory' (2009) Peer-reviewer for journals since 2001 Key Contributions: Pioneered work on mod p Jacquet-Langlands relations and minimal weights in Hilbert modular forms Advanced canonical subgroup theory in p-adic geometry

• Arithmetic Geometry
• Local Langlands Program
• P-adic Geometry
• +۳ مورد دیگر

Prof. Dr. Alexander Ivanov is a faculty member at the Faculty of Mathematics , Ruhr-Universität Bochum . His research focuses on Arithmetic Geometry , particularly the Local Langlands Program and P-adic Geometry . He supervises PhD students Felix Zillinger and Ihsane Hadeg . Research Trends : His work bridges Representation Theory and Algebraic Geometry , with recent preprints on meromorphic vector bundles and geometric local Langlands . Scientific Recognition : Recipient of the Humboldt Research Award . Academic Network : Collaborates with institutions like MPIM Bonn and University of Bonn .

Yifei Zhaoمشاهده پروفایل

پژوهشگر

• Arithmetic Geometry
• Langlands Program
• Cohomology Theories
• +۶ مورد دیگر

Dr. Yifei Zhao is an academic researcher at the Mathematical Institute , University of Münster , Germany, within the Department of Mathematics and Computer Science. His work bridges arithmetic geometry, algebraic topology, and representation theory through advanced cohomology theories and geometric Langlands program research. Position: Fixed-term Academic Councilor (Akademischer Rat auf Zeit) Contact: yifei.zhao@uni-muenster.de , +49 251 83-35172, Room 100,008 Research focuses on: Langlands Correspondences : Extending to p-adic coefficients, derived categories, and geometric unification via motivic methods Moduli Spaces : Geometry of local shtukas, étale sheaves, and their cohomological properties Topological Recursion : Connections to free probability and Baker–Akhiezer kernels Cohomology Theories : Unifying étale, crystalline, and de Rham cohomology in mixed characteristics His current projects include CRC 1442 A05/D03 and EXC 2044 A1 , with publications in journals like Compositio Mathematica and Journal of the European Mathematical Society . Collaborators include James Tao and Luozi Shi. Detailed lecture notes on scheme theory and geometric Langlands are available from his courses and winter school contributions.

• Theoretical Physics
• Quantum Field Theory
• String Theory
• +۵ مورد دیگر

Davide Gaiotto serves as an Adjunct Assistant Professor in the Department of Physics & Astronomy within the Faculty of Science at McMaster University. His extensive scholarly activity spans over two decades with numerous publications in high-impact theoretical physics journals. His research focuses on the deep connections between quantum field theory, string theory, and advanced mathematical structures. Key areas include supersymmetric gauge theories (particularly N=2 and N=4), geometric Langlands program, holography, vertex operator algebras, and topological aspects of quantum field theories. His work often reveals profound mathematical structures underlying physical phenomena, bridging theoretical physics with pure mathematics. Analysis of his recent publications (2023-2025) shows continued exploration of quantum analytic Langlands correspondence, twisted holography, and the interplay between gauge theories and mathematical structures. His work demonstrates remarkable consistency in addressing fundamental questions at the physics-mathematics interface while maintaining technical rigor. Gaiotto has received significant scholarly attention with publications referenced across multiple platforms including Wikipedia pages, academic social networks, and research databases. His work shows strong interdisciplinary impact across theoretical physics and mathematics. His scholarly network includes collaborations across the theoretical physics community, with publications showing connections to leading researchers in mathematical physics and string theory. While specific grant information isn't provided in the text, the volume and quality of publications suggest sustained research support.

Edward Frenkelمشاهده پروفایل

استاد

• Representation Theory
• Algebraic Geometry
• Integrable Systems
• +۲ مورد دیگر

Edward Frenkel is a Professor of Mathematics at the University of California, Berkeley since 1997. He previously served on the faculty at Harvard University and is renowned for his work at the intersection of Representation Theory , Algebraic Geometry , and Mathematical Physics , particularly the Langlands Program , which he describes as a Grand Unified Theory of mathematics. A member of the American Academy of Arts and Sciences and Fellow of the American Mathematical Society , he has received the Hermann Weyl Prize and the Euler Book Prize for his influential work. His research spans integrable systems , quantum duality , and mirror symmetry , with notable publications such as Langlands Correspondence for Loop Groups (2007) and Vertex Algebras and Algebraic Curves (2004, co-authored with D. Ben-Zvi). He has mentored PhD students including Xiwen Zhu (2009), Peter Pribik (2004), and Matthew Szczesny (2002). Frenkel’s public outreach includes his New York Times bestseller Love and Math , over 100 scholarly articles, and popular YouTube lectures amassing millions of views. His critical perspectives on algorithmic ethics, financial modeling, and education reform have sparked global discourse.