جست‌وجوی استاد و پژوهشگر

Vasudevan Srinivasمشاهده پروفایل

استاد

• Algebraic Geometry
• Commutative Algebra
• Homological Algebra
• +۱ مورد دیگر

Vasudevan Srinivas is a College of Arts and Sciences Endowed Professor and Professor in the Department of Mathematics at the University at Buffalo. He earned his MS in Mathematics in 1978 and PhD in Mathematics in 1982, both from the University of Chicago. His office is located at 106 Mathematics Building, UB North Campus, Buffalo, NY, and he is available by appointment. His research spans multiple areas of algebraic geometry with core interests including: Algebraic cycles and singular varieties Connections between algebraic K-theory and geometry Étale fundamental groups in characteristic p > 0 Oriented intersection theory and Grothendieck-Witt groups Cohomology and Hodge theory on singular varieties His recent publications (2010–2024) demonstrate consistent focus on fundamental groups, ramification phenomena, Hodge structures, and algebraic cycles, frequently exploring interactions between algebraic geometry, topology, and number theory in characteristic p contexts. No specific awards, students, or grants are mentioned in the source material.

Martin Jurášمشاهده پروفایل

استاد

• Mathematics
• Cryptography
• Algebra
• +۳ مورد دیگر

Martin Juráš is Professor of Mathematics in the School of Liberal Arts at Savannah College of Art and Design (SCAD), Savannah, GA, holding this position since August 2015. He earned dual Ph.D. degrees in Mathematical Sciences from Utah State University and Mathematical Engineering from Brno University of Technology, along with an M.S. in Information Systems and Theoretical Computer Science from Univerzita J.E. Purkyně. His research spans algebra, cryptography, topological rings, and computational mathematics, with applications in encryption systems and invariant theory. Key domains include public-key cryptosystems, polynomial irreducibility, and differential equations. Recent scholarly work demonstrates a strong trend toward cryptographic mathematics, with 10+ publications on group invariants applied to security systems. Notable theoretical contributions include extensions of Eisenstein-Dumas irreducibility criteria. Qatar National Research Foundation Grants (2012-2016, 2013-2017)

Jay Taylorمشاهده پروفایل

پژوهشگر ارشد

• Finite Groups
• Algebraic Groups
• Representation Theory
• +۳ مورد دیگر

Jay Taylor is a Research Fellow in Pure Mathematics, specializing in advanced algebraic structures and representation theory. His work focuses on finite reductive groups, character theory, and group actions, with particular attention to topics like irreducible characters, automorphisms, and modular forms. Taylor has collaborated extensively, including with scholars like A. A. Schaeffer Fry and M. Larsen, producing impactful research in journals such as Journal of Algebra and Mathematische Zeitschrift . Research Interests : Taylor’s research centers on the representation theory of finite groups of Lie type, including character bounds, Harish-Chandra theory, and the structure of cuspidal pairs. He explores automorphism group interactions, symplectic and classical groups, and modular forms. His work bridges algebraic structures with geometric and combinatorial approaches, addressing problems in finite fields and endoscopy theory. Recent Trends : His 2023-2025 publications emphasize Jordan decomposition uniqueness, Fuchsian group representation growth, and asymptotic analysis of Thompson’s conjecture. These studies highlight his expertise in connecting abstract algebraic concepts with computational and theoretical frameworks. Activities : Taylor hosted academic visitor Jonas Hetz from September 9–13, 2024, fostering collaborative research in pure mathematics. He actively participates in international conferences and peer reviews, contributing to the academic community through mentorship and knowledge sharing.

• Algebraic Number Theory
• Modular Forms
• Elliptic Curves
• +۵ مورد دیگر

Dr Frazer Jarvis is a Professor in Pure Mathematics and Mathematics Programme Lead at the School of Mathematical and Physical Sciences, University of Sheffield. His research focuses on algebraic number theory, modular forms, elliptic curves, and Galois representations, with contributions to the Langlands Program and generalizations of Fermat's Last Theorem. He has held a grant from the EPSRC on modularity of elliptic curves over totally real fields. Research Interests: Dr Jarvis explores advanced topics in number theory, including the interplay between modular forms and elliptic curves, Galois representations, and arithmetic geometry. He investigates extensions of Fermat's Last Theorem to other fields and equations, leveraging techniques from algebraic geometry and representation theory. Publications span 20+ years, including work on isogenies, theta lifts, and combinatorial problems like Sudoku enumeration. Teaching responsibilities include modules like MAS111 Mathematics Core II and MAS369 Machine Learning. Member of the Number Theory research group at the University of Sheffield. His recent articles address cutting-edge questions in number theory, such as the modularity of elliptic curves, p-adic analysis, and applications to algebraic structures. He actively contributes to both theoretical advancements and pedagogical innovations.

Daqing Wanمشاهده پروفایل

استاد

• Algebra
• Number Theory
• Finite Fields
• +۳ مورد دیگر

Daqing Wan is a Professor in the Department of Mathematics at the University of California, Irvine. His research focuses on algebra and number theory, with a particular emphasis on finite fields, exponential sums, and arithmetic geometry. He has made significant contributions to understanding zeta functions, Kloosterman sums, and coding theory applications. His work spans topics such as algebraic geometry over finite fields, p-adic cohomology, and the arithmetic of function fields. Notable research interests include the study of Frobenius eigenvalues, deep holes in Reed-Solomon codes, and the Lang-Trotter conjecture for elliptic curves. Wan has also explored the interplay between algebraic structures and their applications in cryptography and coding theory. Recent publications highlight his expertise in exponential sums, Artin-Schreier-Witt towers, and the analysis of algebraic varieties over finite fields. His research often bridges pure mathematics with computational aspects, such as algorithmic counting over finite fields and the study of zeta functions in p-adic settings.

Florian Popمشاهده پروفایل

استاد

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

Florian Pop is the Samuel D. Schack Professor of Algebra and a Professor of Mathematics at the University of Pennsylvania’s Department of Mathematics, within the School of Arts and Sciences. His research focuses on Arithmetic Algebraic Geometry, Modern Galois Theory, and their intersections with Model Theory. He holds a Ph.D. (1987) and Habilitation (1991) from the University of Heidelberg. Notable awards include the Simons Fellowship, Alexander von Humboldt Prize, and Fellow of the AMS. He teaches advanced courses like Algebraic Geometry I/II and has held positions at institutions including the IAS Princeton and University of Bonn. His work emphasizes anabelian geometry, Galois representations, and field arithmetic, with over 50 publications in top journals. Current research explores definability in function fields and applications of model theory to geometry.

Paul Buckinghamمشاهده پروفایل

مدرس

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

Dr. Paul Buckingham is an Associate Lecturer in the Department of Mathematical and Statistical Sciences at the University of Alberta. He holds a PhD in Pure Mathematics from the University of Sheffield (2008) and an MMath from the University of Durham (2004). His research focuses on algebraic number theory, particularly exploring topics such as p-adic analysis, elliptic curves, and class field theory. Education: PhD in Pure Mathematics (University of Sheffield, 2008); MMath (University of Durham, 2004) Previous Positions: Postdoctoral Fellow at PIMS (2011–2013), Max Wyman Assistant Professor at the University of Alberta (2008–2011) His teaching spans a wide range of courses, including Linear Algebra, Differential Equations, and advanced topics like Algebraic Number Theory. He has organized conferences such as Alberta Number Theory Days 2010 and runs the Seminar In Number Theory for Alberta Students (SINTAS). His research interests emphasize applying algebraic tools to understand integers and their properties. Buckingham’s articles explore themes in number theory and algebra, including p-adic functions, chromatic polynomials, and Galois theory. He has contributed to journals like Acta Arithmetica and Glasgow Mathematical Journal. He has coordinated research projects (e.g., MATH/STAT 499) and participated in collaborative seminars, such as the Class Field Theory seminar with the University of Calgary. Non-mathematical interests include reading and photography.

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.

Matt Bakerمشاهده پروفایل

استاد

• Number Theory
• Algebraic Geometry
• Complex Dynamics
• +۶ مورد دیگر

Matt Baker is a Professor in the School of Mathematics at the Georgia Institute of Technology. His research focuses on intersections of number theory, algebraic geometry, complex dynamics, and combinatorics, with notable work on Berkovich spaces, tropical geometry, and matroids. He maintains an active math blog exploring advanced topics like torsors, linear algebra over rings, and transcendental number theory. Additionally, he is a two-time Greater Atlanta Magician of the Year and performs original magic as 'Wicked Clever Conjurer.' His academic contributions include groundbreaking work on the structure of modules over PIDs, cryptomorphic characterizations of matroids, and applications of linear algebra to combinatorial game theory. Research Interests: His work bridges pure mathematics with combinatorial structures, including studies on the arithmetic-geometric mean, quadratic Gauss sums, and the interplay between algebraic geometry and graph theory. Recent posts explore topics such as the Schneider-Lang theorem in transcendence theory and cryptomorphic characterizations of matroids via spanning sets. Magic & Outreach: Beyond academia, Baker combines mathematics with performance magic, creating parlor illusions and close-up magic. His magic lectures blend entertainment with educational content, reflecting his dual passion for teaching and creativity.

Paul Balmerمشاهده پروفایل

استاد

• Tensor Triangular Geometry
• Algebraic Geometry
• Modular Representation Theory
• +۳ مورد دیگر

Paul Balmer is a Professor of Mathematics at the University of California, Los Angeles (UCLA), specializing in Algebra, Algebraic Geometry, and Representation Theory. He has held this position since 2008, following roles at ETH Zürich and other institutions. His research focuses on tensor triangular geometry, modular representation theory, homotopy theory, and Witt groups, with significant contributions to the field through over 70 publications. Education: Ph.D. in Mathematics from the University of Lausanne (1998), supervised by Manuel Ojanguren. Postdoctoral positions at the University of Western Ontario, Rutgers University, and the University of Münster. Research interests include tensor triangulated categories, algebraic K-theory, and geometric approaches to representation theory. He serves on the editorial board of the Annals of K-Theory and actively participates in conferences worldwide, including events in Ascona, Banff, Oberwolfach, and upcoming talks in Linz, Osaka, and Edinburgh. Teaching: Extensive experience in graduate and undergraduate courses at UCLA, including Algebra, Linear Algebra, Homological Algebra, and Complex Analysis. Current courses include Spring 2026 Graduate Algebra (Math 210C). Awards: Humboldt Research Award (2015-2016), Fellow of the American Mathematical Society (2012). Active in professional service, including organizing workshops and serving on academic committees.

Pham Huu Tiepمشاهده پروفایل

استاد

• Group Theory
• Representation Theory
• Number Theory
• +۱ مورد دیگر

Pham Huu Tiep is a Joshua Barlaz Professor and Distinguished Professor of Mathematics at Rutgers University , affiliated with the Department of Mathematics. He is a Tenured and Tenure Track Faculty member with a focus on Group Theory and Representation Theory . Research Interests Group Theory Representation Theory Lie Theory Algebraic Geometry Scientific Awards Fellow of the American Mathematical Society Simons Fellow Clay Senior Scholar Kalman Prize 2021 His recent work includes publications on principal blocks , Brauer conjectures , monodromy groups , and finite classical groups . These contributions span topics such as modular forms, character ratios, and applications to algebraic geometry. He organizes and participates in major mathematics conferences, including the Group Theory and Number Theory: Interactions at Princeton (2023) and the Groups, Representations, and Applications: New Perspectives at the Isaac Newton Institute (2020, 2022). He is also an active member of editorial boards for journals like the Annals of Mathematics and Journal of Pure and Applied Algebra .

• Group Theory
• Geometric Group Theory
• Profinite Groups
• +۳ مورد دیگر

Nikolay Nikolov is an Associate Professor in Pure Mathematics at the Mathematical Institute, University of Oxford, where he holds a position in the Algebra research group. He earned his D.Phil from Oxford University in 2002 and maintains an active research profile in asymptotic group theory. Education: D.Phil in Mathematics, University of Oxford, 2002 Nikolov's research centers on asymptotic behavior of invariants in finite and infinite groups, with specific focus on expansion properties, word width, and growth of rank and Betti numbers. His work bridges abstract algebra and geometric structures, particularly in profinite groups and lattice theory. Recent investigations emphasize decomposition theorems and rigidity phenomena in topological group settings. Publication analysis reveals a clear trajectory toward profinite group theory, with 2024-2025 works dominated by Jordan-Holder and Krull-Schmidt theorems for profinite structures. Earlier research (2015-2019) established foundational contributions to L2-invariants, homology torsion growth, and Artin group properties, demonstrating consistent focus on group-theoretic invariants across different mathematical frameworks. Scientific Awards: Whitehead prize of the London Mathematical Society (2007) The provided information does not specify doctoral students or grant funding. Nikolov teaches Prelims Group Theory and Part C Noncommutative Rings at Oxford, contributing to both undergraduate and graduate mathematics education within the Mathematical Institute.

Ruben Sanchez-Garciaمشاهده پروفایل

دانشیار

• Network Modelling and Analysis
• Applied Topology
• Algebraic Topology
• +۴ مورد دیگر

Ruben Sanchez-Garcia serves as an Associate Professor within the Department of Mathematical Sciences at the University of Southampton, Faculty of Social, Human and Mathematical Sciences. His academic profile demonstrates a strong commitment to interdisciplinary research bridging pure and applied mathematics. Dr. Sanchez-Garcia completed his undergraduate studies in Mathematics at Universidad de Málaga (Spain), followed by a PhD at the University of Southampton. His postdoctoral career included positions at the University of Sheffield (UK) and University of Düsseldorf (Germany), establishing a robust international research foundation. His research interests focus on network modelling and analysis alongside applied topology, with significant contributions to persistent homology and its applications. Current work explores the interface between pure mathematics and practical applications in data science, network theory, and biological systems. Recent publications demonstrate a strong trajectory in topological data analysis with applications spanning from network synchronization to medical research. Analysis of his recent publications reveals a consistent pattern of interdisciplinary collaboration, with research spanning mathematical theory, network science applications, and biomedical data analysis. His work frequently appears in high-impact journals across mathematics, physics, and computational biology domains. As an educator, Sanchez-Garcia has taught diverse modules including Mathematical Methods for Physical Scientists (MATH1007), Mathematics for Chemists and Oceanographers (MATH1004), Structure and Dynamics on Networks (MATH6140), and Galois Theory (MATH6078). He also serves as co-coordinator for self-paced mathematics modules (MATH1054 & MATH1055). Currently supervising PhD students Kian Spencer (iPhD MINDS) and Ugur Bektas Canturk (PhD Mathematical Sciences), he actively accepts new PhD applicants. His research portfolio includes active projects like MELD-B (Multidisciplinary Ecosystem to study Lifecourse Determinants and Prevention of Burdensome Mid-life Multimorbidity) and completed projects including Automatic detection of genetic oscillators and Using network science to quantify the geometry of 'missingness'.

Yiwen Dingمشاهده پروفایل

دانشیار

• Number Theory
• Representation Theory
• p-adic Langlands Programme
• +۱ مورد دیگر

Yiwen Ding is an Associate Professor at the Beijing International Center for Mathematical Research (BICMR), Peking University. His research focuses on advanced topics in pure mathematics, particularly the intersection of number theory and representation theory. He specializes in the p-adic Langlands program, exploring its arithmetic applications through innovative approaches to Galois representations and automorphic forms. Research Interests: Dr. Ding's work centers on: Number Theory : Especially p-adic aspects and arithmetic applications Representation Theory : With emphasis on locally analytic representations of p-adic groups p-adic Langlands Programme : Bridging automorphic forms and Galois representations L-invariants & Local-Global Compatibility : Fundamental constructs in modern arithmetic geometry His publications demonstrate consistent focus on p-adic methods in representation theory, featuring advancements in: L-invariants, locally analytic representations, deformation theory, and the geometric Langlands correspondence. Recent work (2023-2024) shows deepened exploration of crystabelline representations and weight structures in p-adic contexts. No scientific awards, student advisees, or grant information are mentioned in available materials.

• Number Theory
• Algebraic Geometry
• p-adic Analysis
• +۳ مورد دیگر

Prof. Dr. Michael Spieß is a Professor in the Faculty of Mathematics at the University of Bielefeld, Germany. His research focuses on advanced topics in number theory and algebraic geometry, particularly in the areas of p-adic analysis, automorphic forms, and arithmetic geometry. He holds office in room UHG V5-211 and can be reached at mspiess@math.uni-bielefeld.de or by phone at +49 521 106-5030. Spieß's research interests center around p-adic L-functions, L-invariants, cohomology of arithmetic groups, and Shimura varieties. His work bridges abstract algebraic concepts with concrete number-theoretic applications, particularly through the study of special values of L-functions and their connections to arithmetic geometry. He has made significant contributions to understanding the exceptional zero phenomenon in p-adic L-functions and the cohomological construction of Gross-Stark units. His publication record shows a consistent focus on the analytic properties of L-functions, with particular emphasis on their p-adic analogues. The articles demonstrate a progression from foundational work on Heegner cycles and monodromy modules (2003) to more recent investigations of the characteristic polynomial of the Gross regulator matrix (2019), showing deepening understanding of the connections between cohomology, automorphic forms, and special values of L-functions. Spieß is currently leading two major subprojects within the Collaborative Research Center TRR 358 "Integral Structures in Geometry and Representation Theory" funded by the German Research Foundation (2023-2026): B05 on "p-adic L-functions, L-invariants and the cohomology of arithmetic groups" and B06 on "Equivariant cohomology and Shimura varieties." These projects aim to deepen our understanding of the Birch and Swinnerton-Dyer conjecture and its p-adic analogues through advanced cohomological methods and the study of automorphic forms. As an educator, Spieß teaches advanced courses in algebra and number theory, including Advanced Algebra and Number Theory, Automorphic Forms, Introduction to Modular Forms, and Algebraic Geometry. He serves on the Doctoral Committee for mathematics PhD students and the Faculty Conference as deputy to Henning Krause.