جست‌وجوی استاد و پژوهشگر

YoungJu Choieمشاهده پروفایل

استاد

• Number Theory
• Modular Forms
• Jacobi Forms
• +۳ مورد دیگر

YoungJu Choie is a South Korean mathematician specializing in number theory and modular forms, currently serving as a full professor at POSTECH. She earned her Ph.D. from Temple University (1986) under Marvin Knopp and has held academic roles at Ohio State University, University of Maryland, and University of Colorado before joining POSTECH in 1990. She became University Professor at POSTECH in 2022. Her research focuses on Jacobi forms, modular forms, and their applications, including work on Fourier coefficients of cusp forms. Choie has held leadership roles such as Editor-in-Chief of the Bulletin of the Korean Mathematical Society (2010–2011), President of the Society of Korean Women in Mathematical Sciences (2017), and served on national committees like the Presidential Advisory Council on Science and Technology (2019–2020). She led the 2014 Seoul International Congress of Mathematicians organizing committee and became the first Korean female mathematician inducted into the Korean Academy of Science and Technology (2018). Her recognitions include AMS Fellowship (2013), multiple awards from the Korean government and academic societies, and international editorships in journals like the International Journal of Number Theory. She advocates for women in STEM through initiatives like the 'She Did It' campaign (2021).

• Number Theory
• Automorphic Forms
• Cohomology of Arithmetic Groups
• +۴ مورد دیگر

Joachim Mahnkopf is an Associate Professor at the University of Vienna, affiliated with the Faculty of Mathematics and the Department of Mathematics. His career spans over two decades, with a focus on number theory, automorphic forms, and cohomology of arithmetic groups. His research explores the interplay between Automorphic L-functions p-adic analysis Representation theory of Chevalley groups Cohomology of arithmetic groups Publications highlight trends in slope subspaces of automorphic forms, truncation theory for Chevalley groups, and p-adic families of modular forms . These works often intersect with trace formulae, homology, and reductive group structures. Key contributions include studies on Eisenstein cohomology and special values of L-functions. His work has been published in journals such as Pacific Journal of Mathematics, Journal of Number Theory, and Compositio Mathematica.

• Dynamical Systems
• Number Theory
• Cryptography
• +۳ مورد دیگر

Marcus Nilsson is a Lecturer in Mathematics at Linnaeus University's Faculty of Technology, where he focuses on teaching, research, and administrative responsibilities. He serves as the program manager for the Applied Mathematics program and vice dean for teacher education. Nilsson has taught at UC Berkeley, supported by the STINT Teaching Sabbatical program, and represents Linnaeus University on the National Committee for Mathematics at the Royal Academy of Sciences, addressing school collaboration issues. Teaching: Courses in discrete mathematics, number theory, and cryptography. Research: Specializes in dynamical systems, number theory, and cryptography, with external projects in information security. Commissions: Vice Dean for Teacher Education, project manager for Sonja Kovalevsky Days 2024-2025. Collaboration: Member of the International Center for Mathematical Modeling (ICMM), emphasizing interdisciplinary applications.

Alexander Paulinمشاهده پروفایل

دانشیار

• Number Theory
• Arithmetic Geometry
• Algebraic Geometry
• +۵ مورد دیگر

Alexander Paulin is an Associate Professor of Mathematics at the University of California, Berkeley . He hails from the Highlands of Scotland and has dedicated his career to teaching and researching Mathematics. Education: Undergraduate at University of Cambridge , PhD in Number Theory at Imperial College London under Kevin Buzzard. Prior roles include Morrey Assistant Professor at UC Berkeley, Lecturer at the University of Nottingham , and Lecturer at King's College London . His research focuses on number theory and geometry , particularly the p -adic and geometric aspects of the Langlands program . His work spans arithmetic geometry , algebraic geometry , p -adic analytic geometry, D-module theory , p -adic Hodge theory, motive theory , and higher category theory . The two most recent articles (2011–2012) explore p -adic automorphic forms and geometric aspects of the Eigencurve within the Langlands framework. These works emphasize interdisciplinary connections between number theory , algebraic geometry , and representation theory . He teaches courses such as Calculus 1B , Linear Algebra , and Abstract Algebra . His teaching philosophy stresses interactive learning, foundational understanding, and the importance of homework and discussion sections. Office hours are held daily at 796 Evans Hall .

Matthew Satrianoمشاهده پروفایل

دانشیار

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

Matthew Satriano is an Associate Professor specializing in Algebraic Geometry , with a focus on Combinatorics , Number Theory , and Moduli Spaces . His work bridges abstract algebraic structures with applications in coding theory and mathematical biology. Key contributions include: Advancing the theory of Toric Stacks and their intrinsic characterizations. Proving smoothness criteria for Good Moduli Spaces and exploring motivic integration for Artin stacks. Investigating Commuting Matrices and their algebraic properties. His recent publications highlight collaborations in Approximating Rational Points , Translation Varieties , and Noncommutative Surfaces . Despite no explicit awards listed, his prolific output in top journals and preprints suggests significant recognition in his field.

Alexei Entinمشاهده پروفایل

مدرس ارشد

• Number Theory
• Arithmetic of Function Fields
• Arithmetic Geometry

Prof. Alexei Entin is a Senior Lecturer in the Department of Theoretical Mathematics at Tel Aviv University's Faculty of Exact Sciences. His research focuses on advanced mathematical structures within number theory and arithmetic geometry. B.Sc. in Mathematics, Tel Aviv University, 2008 M.Sc. in Mathematics, Tel Aviv University, 2011 Ph.D. in Mathematics, Tel Aviv University, 2014 His research spans Number Theory , Arithmetic of Function Fields , and Arithmetic Geometry , investigating deep connections between algebraic structures and geometric interpretations in finite fields. This work contributes to foundational understanding in pure mathematics with implications for cryptographic systems and algebraic coding theory. Dr. Entin received multiple prestigious awards during his doctoral studies, including dual Buchmann Scholarships (2013-2014) and the Rothschild Scholarship (2014), recognizing exceptional promise in mathematical research. Buchmann Scholarship for excellent Ph.D. students (2013, 2014) Rothschild Scholarship for excellent Ph.D students (2014) Department award for excellent Ph.D. students, School of Mathematics (2014) Following his Ph.D., he held a membership at the Institute for Advanced Study (2014) and served as a Szegő Assistant Professor at Stanford University (2015) before joining Tel Aviv University's faculty in 2017. His current work continues to explore asymptotic phenomena in function field arithmetic and related geometric constructions.

Avi Zeffمشاهده پروفایل

مدرس

• Number Theory
• Arithmetic Geometry
• P-adic Geometry
• +۷ مورد دیگر

Avi Zeff is a Lecturer and RTG Postdoctoral Fellow in the Department of Mathematics at the University of California, Berkeley , appointed in 2025. His research focuses on number theory and arithmetic geometry, particularly the Langlands program, Kudla's program, and special cycles. Education: PhD in Mathematics, Columbia University (2020–2025), advised by Chao Li Research Interests: Number Theory : Modularity, automorphic forms, and L-functions Arithmetic Geometry : Special cycles, p-adic geometry Algebraic Geometry : Shimura varieties, geometric aspects of Langlands Teaching & Seminars: Teaching Introduction to Complex Analysis (Math 185) in Fall 2025 Organized seminars on the geometrization of the real local Langlands program , p-adic Langlands , and Bloch-Kato conjecture Developed teaching materials for calculus and advanced mathematics courses

• Arithmetic Geometry
• Computational Number Theory
• Elliptic Curves
• +۶ مورد دیگر

Prof. Dr. Timo Keller is an Associate Professor at Universität Würzburg , focusing on computational and theoretical aspects of arithmetic geometry . His research spans modular curves , abelian varieties , L-functions , and the Birch–Swinnerton-Dyer conjecture . Current affiliation: Universität Würzburg Former positions: Marie Skłodowska-Curie Postdoctoral Fellow (Groningen), Leibniz Universität Hannover , Universität Bayreuth His work combines explicit computation with deep theoretical questions, particularly in: Arithmetic and computational properties of curves over global fields Modular forms and their Galois representations Rational points on modular and hyperelliptic curves Applications of the Chabauty–Kim method Tamagawa numbers and component groups Recent publications in arXiv and Magma code repositories address verification of the strong BSD conjecture for genus 2 curves, rational points on quotients of X0(N), and inverse Galois problems for 17T7. He has received a Marie Skłodowska-Curie Fellowship and contributes to the LMFDB project via open-source code. GitHub: TimoKellerMath (repositories include strongBSDgenus2 , QuadraticPoints , ModularCurvesX0plusG4-6 )

Amit Tripathiمشاهده پروفایل

استادیار

• Algebraic Geometry
• Commutative Algebra
• Vector Bundles
• +۲ مورد دیگر

Amit Tripathi is an Assistant Professor in the Department of Mathematics at Indian Institute of Technology Hyderabad. He holds a Ph.D. from IISc, Bengaluru, and specializes in Algebraic Geometry and Commutative Algebra. His research explores vector bundles, homological algebra, and Noether-Lefschetz theorems. Key Research Areas: Arithmetically Cohen-Macaulay (ACM) bundles Depth formula in tensor products Ulrich bundles on double covers Extension theorems for vector bundles Recent Publications (2013-2024): Focus on ACM bundles over hypersurfaces, tensor product depth properties, and geometric applications. Collaborative works include studies on Noether-Lefschetz theorems and Ulrich bundles.

• Algebra
• Geometry
• Topology
• +۴ مورد دیگر

Gregory Arone is a Professor in the Department of Mathematics at Stockholm University. His academic position places him within one of Scandinavia's leading research institutions with a strong focus on mathematical sciences. Professor Arone's research spans multiple areas of pure mathematics. His primary interests include algebra, geometry, topology, and combinatorics. More specifically, his work covers commutative and homological algebra, complex and real algebraic geometry, arithmetic geometry, homotopy theory, and Ramsey theory. These interconnected fields represent some of the most fundamental and abstract areas of modern mathematics. As a member of Stockholm University's mathematics department, Professor Arone contributes to Sweden's mathematical research community through his specialized expertise in advanced theoretical mathematics. His work forms part of the broader mathematical discourse that pushes the boundaries of abstract mathematical understanding. Research areas: Algebra, Geometry, Topology, Combinatorics Specialized interests: Homotopy Theory, Ramsey Theory, Algebraic Geometry Professor Arone maintains an active academic presence through his teaching and research activities at Stockholm University, where he continues to explore deep connections between various branches of pure mathematics.

Günter Mayerمشاهده پروفایل

استاد

• Numerical mathematics
• Numerical linear algebra
• Interval calculation
• +۲ مورد دیگر

Günter Mayer is a Professor of Mathematics at the University of Rostock, Germany, specializing in numerical analysis with particular expertise in interval arithmetic and verification numerics. He serves on the University Council and chairs the Examination Boards for Technomathematics and Mathematics programs. His academic career began with a dissertation at Universität Karlsruhe in 1982 followed by habilitation there in 1986. His research focuses on Numerical mathematics Numerical linear algebra Interval calculation Verification numerics Parallel algorithms with significant contributions to the theoretical foundations and practical applications of interval methods in scientific computing. Mayer has published extensively since the early 1980s, with his most recent book appearing in 2017. His work shows strong collaboration with other leading researchers in interval analysis, particularly G. Alefeld. Mayer's publications demonstrate consistent contributions to understanding solution sets of interval linear systems, verification methods for eigenvalue problems, and computational complexity of interval algorithms. His research has evolved from foundational theoretical work to increasingly sophisticated applications in scientific computing with guaranteed accuracy. He has taught a wide range of mathematics courses including Numerical Mathematics for Mechanical Engineering students, Interval Calculation, Verification Numerics, and various specialized topics in numerical analysis. His teaching portfolio reflects his research expertise while serving the needs of engineering and mathematics students.

Danielle Y Wangمشاهده پروفایل

استادیار

• Combinatorics
• Number Theory
• Graph Theory
• +۲ مورد دیگر

Danielle Y Wang serves as the Phillip Griffiths Assistant Research Professor in the Department of Mathematics at Duke University, where she teaches linear algebra courses including MATRICES AND VECTORS (MATH 218D) for Fall 2025. Her educational background features a Ph.D. from Massachusetts Institute of Technology (2024). Dr. Wang's research spans discrete mathematics with significant contributions to combinatorics, number theory, and graph theory. In combinatorics, she proved the γ-positivity of Eulerian distributions on involutions, resolving a conjecture by Guo and Zeng. Her graph theory work on Wiener polynomials established that real Wiener roots of trees are dense in (-∞,0] and complex roots are dense in ℂ, while also determining precise bounds for maximum modulus among tree Wiener roots. In number theory, she has advanced understanding of Erdös–Ginzburg–Ziv constants and rational points on curves with low Mordell-Weil rank. Her publication timeline (2019-2021) reveals progression from classical combinatorial problems toward sophisticated intersections of combinatorics, number theory, and algebraic geometry, with increasing emphasis on Diophantine aspects in her most recent work. Phillip Griffiths Assistant Research Professor (prestigious postdoctoral position) Dr. Wang maintains active teaching responsibilities while pursuing research, currently scheduled for two sections of MATRICES AND VECTORS in Fall 2025. As a recent Ph.D. graduate with multiple publications in top combinatorics and number theory journals, she represents an emerging scholar with promising research trajectory in discrete mathematics.

• Discrete Mathematics
• Combinatorics
• Combinatorics on Words
• +۴ مورد دیگر

Valeria Orlanovna Kirova is a Research Fellow at the National Research University Higher School of Economics (HSE University), working within the Faculty of Computer Science, Institute of Artificial Intelligence and Digital Sciences, and the Research and Educational Laboratory of Big Data Analysis Methods. She joined HSE in 2020 and holds a Candidate of Physical and Mathematical Sciences degree from Lomonosov Moscow State University (2024), following her Master's (2019) and Bachelor's (2017) degrees from National Research Tomsk State University. Her educational background includes: Candidate of Physical and Mathematical Sciences (PhD equivalent), Lomonosov Moscow State University, 2024 Master's degree in Mathematics, National Research Tomsk State University, 2019 Bachelor's degree in Mathematics and Computer Science, National Research Tomsk State University, 2017 Dr. Kirova specializes in discrete mathematics and combinatorics, with particular expertise in combinatorics of symbolic sequences, combinatorial geometry, and applications of these mathematical frameworks to artificial intelligence and biological sequence analysis. Her research bridges theoretical mathematics with practical applications, especially in neuroscience and hydrobiology. She teaches Mathematics for Data Analysis at both undergraduate and graduate levels at HSE University. Her publication record shows a strong focus on combinatorial complexity functions, symbolic sequences, and geometric properties of discrete structures. Her recent work demonstrates increasing interdisciplinary applications, particularly in AI methods for neuroscience (as part of the 'Next-Generation Cognitive AI' grant project) and hydrobiology (for biodiversity analysis and zooplankton classification using interpretable computer vision). Dr. Kirova has presented her research at numerous national and international conferences, including the IV Conference of Russian Mathematical Centers (2024), Numeration 2023 conference at University of Liège, and the International Lomonosov Conference (2023). She has also lectured at scientific schools on modern combinatorics and AI. She has been actively involved in research collaborations, serving as a Research-engineer at HUAWEI Russian Research Center (December 2021-April 2024), where she analyzed state-of-the-art approaches for photo and video processing. Additionally, she serves as an expert for the working group developing the Federal Law 'On the Regulation of Artificial Intelligence Systems in the Russian Federation'.

Nickolas Heinمشاهده پروفایل

استاد

• algebraic geometry
• combinatorics
• numerical analysis
• +۵ مورد دیگر

Nickolas Hein is a Professor and Chair in the Mathematics and Computer Science Department at Benedictine College. He joined the institution in 2016 after earning his Ph.D. in mathematics from Texas A&M University in 2013. Dr. Hein serves as the Faculty Athletics Representative and also runs the St. Benedict Elementary School chess club. Ph.D., Texas A&M University, 2013 (Dissertation: Reality and Computation in Schubert Calculus) M.A., The University of Kansas, 2006 (Thesis: The Riemann-Roch Theorem for Complex Curves) B.A., The University of Kansas, 2003 (Honors Thesis: Constructible Numbers and the Insolvability of the Quintic) Dr. Hein's research focuses on algebraic geometry, combinatorics, and numerical analysis . His specific interests include Schubert calculus, Catalan objects, certification of numerical solutions, reality in algebraic geometry, and experimental mathematics. He has developed specialized computational methods for solving polynomial systems and has made significant contributions to understanding real solutions in Schubert calculus. Dr. Hein is an active reviewer for the American Mathematical Society Mathematical Reviews and organized the Workshop on Computational and Applied Enumerative Geometry at the Fields Institute in Toronto. His publication record demonstrates a consistent focus on real algebraic geometry and computational methods, with an emphasis on certifiable computations and the reality of solutions to geometric problems. His work often bridges theoretical mathematics with practical computational approaches. Dr. Hein teaches a wide range of mathematics courses including Intermediate College Algebra, Calculus, Linear Algebra, Modern Algebra, Complex Analysis, and graduate-level courses in Algebraic Geometry and Groebner Bases. Outside of his academic work, Dr. Hein lives in Atchison with his wife and four children, finding community within the local Benedictine presence.

Josefine Andinمشاهده پروفایل

دانشیار

• Neuroscience
• Disability Research
• Cognitive Science
• +۳ مورد دیگر

Josefine Andin is a Senior Associate Professor at Linköping University, affiliated with the Department of Behavioural Sciences and Learning and the Disability Research Division (FUSA). Her research focuses on neuroscience, disability research, and cognitive hearing science, particularly investigating how the brain processes cognitively demanding tasks in individuals with hearing loss and deafness. She collaborates across disciplines, including speech and language pathology, audiology, and engineering. Her work emphasizes the biopsychosocial model of disability, exploring how environmental factors interact with biological and psychological aspects of impairment. Dr. Andin’s research is organized into three core areas: cognition under challenging conditions (e.g., working memory and noise effects), mathematics in the signing brain (comparing deaf and hearing populations via neuroimaging), and hearing loss’s impact on emotions and workplace participation. She actively supervises PhD students in projects like Cristina Tobías’ work on working memory and noise, Isabella Ström’s study on auditory noise and children’s learning, and Agnes Andersson’s investigation of mental fatigue. In teaching, she emphasizes problem-based learning and critical thinking, designing courses in disability research, neuroscience, and quantitative methods. She currently manages courses such as Disability Research 2 and Cognitive Psychology 2 . Her educational roles include Director of Studies for disability research courses and membership on faculty curriculum boards. Key collaborations include the Swedish Institute for Disability Research and the Linnaeus Centre HEAD. Recent publications highlight neuroimaging studies on deaf signers’ brain structures (e.g., superior parietal lobule in geometry processing) and acoustic emotion recognition in speech. Her work bridges interdisciplinary gaps, aiming to improve accessibility and cognitive understanding across diverse populations.