جست‌وجوی استاد و پژوهشگر

• 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.

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

Prof. Dr. Elmar Große-Klönne is a Professor at the Institute of Mathematics within the Faculty of Mathematics and Natural Sciences at Humboldt University of Berlin. His research focuses on arithmetic geometry, number theory, algebraic geometry, and p-adic Hodge theory. He teaches advanced courses such as Algebraic Groups/Lie Algebras and leads seminars on topics like algebraic number theory. He collaborates with international scholars, exemplified by a seminar talk by Prof. Mikhail Borovoi on Galois cohomology. His academic contributions are further reflected through research training groups and participation in collaborative research initiatives. Contact details include his office at Rudower Chaussee 25 (Room 1.101) and email grosseke@hu-berlin.de .

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 .

Subhajit Janaمشاهده پروفایل

مدرس

• Analytic Number Theory
• Automorphic Forms
• L-functions
• +۷ مورد دیگر

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.

Jan Kohlhaaseمشاهده پروفایل

استاد

• Representation Theory
• p-adic Lie Groups
• Arithmetic Geometry
• +۷ مورد دیگر

Jan Kohlhaase is a Professor in the Faculty of Mathematics at the University of Duisburg-Essen, Germany. He leads the Research Group Kohlhaase and is actively involved in teaching and research in advanced algebra and arithmetic geometry. His office is located at Thea-Leymann-Straße 9, Essen, and he maintains regular office hours by appointment. His research centers on the representation theory of p-adic Lie groups and its deep connections to number theory and arithmetic geometry. Key areas include: Locally analytic and smooth representations in natural characteristic Moduli spaces of p-divisible groups and their equivariant vector bundles p-adic Galois representations The p-adic Langlands program Vector bundles on the Fargues-Fontaine curve He teaches a variety of graduate and advanced undergraduate courses, including Algebraic Geometry, Algebraic Number Theory, p-adic Galois Representations, and specialized seminars on cutting-edge topics. He is a key instructor in the ALGANT master program, offering courses in English for international students. Jan Kohlhaase supervises numerous PhD and Master’s students, with recent theses covering topics such as modular representation theory, derived categories, condensed mathematics, and p-adic Hodge theory. Former PhD students include Dr. Virginie Gaillard, Dr. Marc Kohlhaw, Dr. Gürkan Dogan, and Dr. Mihir Sheth. Research Group Kohlhaase: Directed by Prof. Kohlhaase, this group includes PhD students and former members engaged in arithmetic geometry and representation theory. Teaching Activities: Regularly teaches core and specialized courses, including Algebra, Number Theory, and Algebraic Geometry, across multiple semesters up to winter term 2024/25.

• Mathematics
• p-adic L-functions
• L-invariants
• +۳ مورد دیگر

Dr. Sören Sprehe is affiliated with the Faculty of Mathematics at Bielefeld University. His research is part of the collaborative project SFB / Transregio 358 ("Integral Structures in Geometry and Representation Theory"), specifically focusing on B5: p-adic L-functions, L-invariants and the cohomology of arithmetic groups . This work aligns with advanced mathematical research at the intersection of geometry, number theory, and representation theory. While specific details about publications, awards, or teaching roles are not directly accessible in the provided text, his involvement in DFG-funded research initiatives highlights his contribution to foundational mathematical theories and their interdisciplinary applications.

• Applied Mathematics
• Pure Mathematics
• Algebraic Geometry
• +۳ مورد دیگر

Assoc Prof Chee Whye Chin is an Associate Professor of Mathematics at the National University of Singapore (NUS), affiliated with the Department of Mathematics. His research focuses on arithmetic algebraic geometry, monodromy groups, and representation theory of reductive groups. He has contributed to foundational work on ℓ-independence of monodromy groups and compatible systems of lisse sheaves. His teaching philosophy emphasizes student-driven learning through interactive lectures and continual assessments, aiming to foster deep understanding of mathematical concepts. Research Interests: Monodromy groups and their structural properties Reductive algebraic groups and their representations ℓ-Independence conjectures in arithmetic geometry Applications of group theory in algebraic geometry Publications: His work spans algebraic geometry, number theory, and computational methods. Notable contributions include studies on rationality of homogeneous varieties, optimization of matrix multiplication algorithms, and independence of ℓ results in compatible systems. Over 15 key publications since 1997 reflect his interdisciplinary impact. Awards & Recognition: No specific awards mentioned, but his research has been cited widely in areas like genomics and computational methods. Teaching & Mentorship: Emphasizes active learning through interactive sessions and rigorous assessments. Encourages students to develop self-directed learning strategies by avoiding pre-prepared lecture notes, fostering independent exploration of mathematical concepts.

Christopher Stephen Doddمشاهده پروفایل

استادیار

• Algebraic Geometry
• Arithmetic Geometry
• D-modules
• +۱ مورد دیگر

Christopher Stephen Dodd serves as an Assistant Professor in the Department of Mathematics at the University of Illinois Urbana-Champaign, with his office located at 361 Altgeld Hall, MC-382, 1409 W. Green Street, Urbana, IL 61801. He maintains an active research profile while teaching within the mathematics department. Dr. Dodd earned his PhD from the Massachusetts Institute of Technology (MIT) in 2011, establishing his foundation in advanced mathematical research. His academic trajectory has centered on bridging theoretical frameworks in pure mathematics with practical computational applications. His research program spans Algebraic Geometry, Arithmetic Geometry, D-modules, and Geometric Representation Theory, with increasing emphasis on positive characteristic and p-adic techniques. These interconnected fields examine the structural relationships between algebraic equations and geometric spaces, revealing deep connections to mathematical physics and number theory through sophisticated categorical frameworks. Analysis of his publication history since 2010 shows consistent contributions to symplectic geometry, representation theory, and ergodic systems. His work demonstrates methodological innovation in handling Lagrangian skeleta, Hodge modules, and W-algebras, while maintaining rigorous theoretical standards across diverse mathematical subdisciplines. No scientific awards or honors are documented in the available profile information. Details regarding graduate student mentorship, research grants, or external funding sources are not provided in the current institutional documentation.

Tony Schollمشاهده پروفایل

استاد

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

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.

Ulrich Görtzمشاهده پروفایل

استاد

• Arithmetic Geometry
• Number Theory
• Abelian Varieties
• +۳ مورد دیگر

Prof. Dr. Ulrich Görtz is a full-time faculty member at the University of Duisburg-Essen, leading the Research Group Görtz in the field of Arithmetic Geometry and Number Theory. His work bridges abstract algebraic geometry with number-theoretic structures, focusing on topics like Shimura varieties, Frobenius traces, and abelian varieties in positive characteristic. Research Areas: Arithmetic Geometry, Number Theory, Abelian Varieties, Positive Characteristic Geometry Organized Workshops: Oberwolfach workshops (2015, 2019) on reduction of Shimura varieties His research group includes current PhD students Giulio Marazza and Thiago Solovera e Nery, along with former members such as Francesc Fité, Xavier Guitart, and Martin Kreidl. He has collaborated with institutions like the Mathematisches Forschungsinstitut Oberwolfach and the Hausdorff Center in Bonn. The group's publications span p-adic geometry, moduli spaces, and vector bundle theory, with contributions to the understanding of Iwahori level structures, Sato-Tate groups, and Demazure resolutions. His work has appeared in journals like Ann. Inst. Fourier , Compos. Math. , and Math. Z. Prof. Görtz is actively involved in mentoring students and postdocs, with a team including secretary Julia Schulte-Kellinghaus and former collaborators like Ulrich Terstiege and Christian Kappen. His contact details include an email address ulrich.goertz@uni-due.de .

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

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.

• Number theory
• Algebraic number theory
• Arithmetic geometry
• +۳ مورد دیگر

Ian Kiming is a Professor at the Department of Mathematical Sciences, University of Copenhagen. His primary research areas are Algebraic number theory and Arithmetic geometry , with a focus on automorphic forms, Galois representations, and p-adic aspects. 1996: Habilitation, University of Essen, Germany 1989: Lic. Scient. (Mathematics), University of Copenhagen 1986: Cand. Scient. (Mathematics and Physics), University of Copenhagen Kiming's research explores the interplay between automorphic forms and Galois representations, particularly in p-adic settings. His work includes foundational studies on modular forms, overconvergence, and torsion structures in elliptic curves. Recent publications highlight trends in Eisenstein series , modular forms modulo prime powers , and finiteness properties in arithmetic geometry. Collaborations with Nicolas Rustom and Gabor Wiese underscore his contributions to these fields. Scientific Awards Ole Rømer Fellowship, Danish Natural Science Research Council (1996-2001) Habilitation Fellowship, Deutsche Forschungsgemeinschaft (1994-1996) Teaching and guidance areas include Algebra , Galois theory , and Number theory . Kiming's full publication list is available through his institutional profile.

Christoph Haaseمشاهده پروفایل

دانشیار

• Algorithmic Verification
• Automated Reasoning
• Automata Theory
• +۵ مورد دیگر

Christoph Haase is an Associate Professor at the Department of Computer Science, University of Oxford, and a Fellow of St Catherine’s College. His research focuses on developing rigorous mathematical methods for algorithmic verification, automated reasoning, automata theory, and logic in computer science. University of Oxford, UK (Current) University College London, UK (Former) ENS Paris-Saclay, France (Former) Microsoft Research Cambridge, UK (Former) His work includes fundamental contributions to decision procedures for arithmetic theories, particularly in Presburger and Büchi arithmetic, and applications to verification of software and hardware systems. He leads the ARiAT project, funded by an ERC Starting Grant (2020–2025), aiming to advance quantifier elimination and complexity bounds for arithmetic theories. Key publication trends include verification , automata theory , arithmetic logic , computational complexity , and automated reasoning . Collaborations span institutions like University of Paris, UCL, and Microsoft Research. Scientific Awards : ERC Starting Grant (2019) EPSRC Doctoral Prize (during DPhil studies) He has supervised PhD and MEng projects on topics such as SAT solving, linear arithmetic, and matrix semigroups, often co-supervising with researchers like Stefan Kiefer and James Worrell. Teaching includes Logic and Proof at Oxford and Operating Systems at ENS Paris-Saclay.

Christopher Birkbeckمشاهده پروفایل

مدرس

• Pure Mathematics
• Number Theory
• Algebraic Geometry
• +۳ مورد دیگر

Christopher Birkbeck is a Lecturer in Pure Mathematics at the School of Engineering, Mathematics and Physics, University of East Anglia. He is a member of the Algebra, Number Theory, Logic, and Representations (ANTLR) research group. His research focuses on formalization of mathematics, number theory, and arithmetic geometry, with notable contributions to Fermat's Last Theorem formalization and overconvergent Hilbert modular forms. He is currently leading the 'Scalable theorem proving via mathematical databases' project funded by Renaissance Philanthropy (2025–2027). His educational and professional background includes expertise in algebraic number theory and modular forms. Research interests span formal verification systems like Lean, p-adic geometry, and geometric representation theory. His work often intersects computational logic and theoretical mathematics, aiming to bridge formal proofs with advanced algebraic structures. Key research trends include advancing formalized mathematics through theorem provers, studying geometric properties of modular forms using perfectoid spaces, and exploring p-adic Hodge theory via Fargues-Fontaine curves. His projects emphasize computational methods to enhance mathematical rigor and scalability in theorem proving. He is actively accepting PhD students and has secured significant research funding for foundational mathematics projects. His collaborations span global institutions, reflecting his role in international mathematical communities.

J. Maurice Rojasمشاهده پروفایل

استاد

• Computational Algebraic Geometry
• Discrete Geometry
• Algebra & Combinatorics
• +۵ مورد دیگر

J. Maurice Rojas is a Professor and Associate Head of Graduate Programs at Texas A&M University's Department of Mathematics. His research focuses on computational algebraic geometry, discrete geometry, and polynomial equation solving with applications in complexity theory and number theory. He holds a Ph.D. from the University of California, Berkeley (1995), alongside earlier degrees from Berkeley and UCLA. Rojas' work bridges theoretical and algorithmic approaches to problems in algebraic geometry, including fewnomial theory, real and p-adic root counting, and tropical geometry. His contributions address the computational complexity of polynomial systems, with recent emphasis on sparse polynomials and circuit-based algorithms. He has authored over 50 papers and contributed to NSF-funded projects on arithmetic geometry and algorithmic methods. His research has explored applications in statistical modeling of petascale data, topological data analysis, and interdisciplinary collaborations between mathematics and computer science. Notable achievements include foundational work on A-discriminants, Viro's patchworking, and the development of sub-linear algorithms for algebraic structures.