جست‌وجوی استاد و پژوهشگر

Markus Landمشاهده پروفایل

عضو هیئت علمی

• Algebraic Topology
• Homotopy Theory
• K-Theory
• +۳ مورد دیگر

Markus Land is a Tenure Track Professor at the Department for Mathematics, Ludwig Maximilian University of Munich, affiliated with the Algebraic Geometry Working Group. His research bridges algebraic topology, homotopy theory, and K-theory, focusing on their interplay with L-theory and manifold topology. He has held postdoctoral positions at the University of Copenhagen (supported by an EU Marie Curie Fellowship and DFG Grant) and the University of Regensburg, and earned his PhD at the University of Bonn under Wolfgang Lück. Education : PhD in Mathematics (University of Bonn, 2016) Positions : Postdoctoral (University of Copenhagen, 2019–2022; University of Regensburg, 2016–2019) Research Interests : Markus Land explores algebraic topology and homotopy theory , particularly algebraic K-theory , hermitian K-theory , and their connections to L-theory and manifold topology . His work often applies infinity-categories to foundational problems in operator K-theory and geometric topology. Recent Publications : His research includes groundbreaking studies on chromatic localization in K-theory, Grothendieck-Witt groups in ring theory, and additivity in cobordism categories . Collaborations with leading mathematicians like Georg Tamme and Ulrich Bunke highlight interdisciplinary approaches to algebraic and geometric problems. Awards & Grants : EU Marie Curie Individual Fellowship (2020–2022) DFG Individual Research Grant (2019–2020) Teaching & Academic Leadership : He has designed advanced courses including Topology I–V , Algebraic K-Theory , and Condensed Mathematics , emphasizing homotopy theory and infinity-categories . Future initiatives include student seminars on arithmetic and algebraic geometry to foster academic collaboration. Working Group : As part of the Algebraic Geometry Working Group at LMU Munich, he contributes to seminars and research projects on arithmetic geometry , manifold classification , and spectral algebra .

Giorgis Petridisمشاهده پروفایل

دانشیار

• Arithmetic Combinatorics
• Combinatorial Geometry
• Number Theory
• +۳ مورد دیگر

Giorgis Petridis is an Associate Professor at the University of Georgia, specializing in arithmetic combinatorics, a field rooted in combinatorial number theory with modern extensions into discrete analysis and finite field geometry. Born in Athens, Greece, he earned his PhD from the University of Cambridge under Tim Gowers and held a Visiting Assistant Professor position at the University of Rochester. He serves as an editor for Combinatorial Theory and is affiliated with the Number Theory and Arithmetic Geometry group, particularly its additive combinatorics and discrete analysis subgroup. Doctor of Philosophy (2011), University of Cambridge Certificate of Advanced Studies in Mathematics (2002), St John’s College, Cambridge BA (Hons) in Mathematics (2001), St John’s College, Cambridge His research focuses on additive combinatorics, exploring sumset estimates, polynomial configurations in prime lattices, and geometric incidence problems over finite fields. He investigates combinatorial geometry, including pinned distance problems and bisector arrangements, while also contributing to exponential sum bounds and expander graph theory. His work bridges theoretical mathematics with applications in pseudorandomness and discrete geometry. Recent publications highlight trends in finite field analysis, with 6 of 15 articles addressing arithmetic structures in prime-order fields. Key keywords include Combinatorics , Number Theory , and Finite Fields , with sub-fields spanning polynomial configurations, energy bounds, and geometric combinatorics. Scientific awards include the Creative Research Medal (2024) from the University of Georgia for mid-career research impact. Grants from the Simons Foundation (MPS-TSM-00007816) and multiple NSF DMS Awards (2054214, 1723016, 1500984, 1804049) support his work on discrete analysis and conferences. He co-advises five PhD students and has supervised multiple Master’s theses on topics like point-plane incidences and additive energy. Outreach includes leading high school math teams, organizing discrete analysis sessions, and contributing to public science communication guides.

• Algebra
• Geometry
• Topology
• +۵ مورد دیگر

Jonas Bergström is a Professor in the Department of Mathematics at Stockholm University specializing in Algebra, Geometry, Topology, and Combinatorics. His research focuses on arithmetic geometry, moduli spaces, Siegel modular forms, and number theory, with extensive collaborations across international institutions including KTH Royal Institute of Technology. His research interests span algebraic geometry, topology, combinatorics, and number theory, with particular emphasis on moduli spaces of curves, abelian varieties, Siegel modular forms, and arithmetic geometry. Bergström's work bridges theoretical mathematics with computational approaches, often developing algorithms for complex mathematical structures. His research group actively explores commutative and homological algebra, complex and real algebraic geometry, arithmetic geometry, homotopy theory, and Ramsey theory. The most recent publications reveal a strong focus on cohomology of moduli spaces, Siegel modular forms, abelian varieties over finite fields, and L-functions. His work demonstrates a consistent pattern of combining algebraic geometry with number theory, particularly investigating arithmetic properties of algebraic varieties and developing computational methods for modular forms. The research shows increasing emphasis on algorithmic approaches and connections to theoretical physics through moduli space cohomology. Bergström has supervised several PhD students including Sjoerd de Vries (current), Stefano Marseglia, and Olof Bergvall (with Prof. Carel Faber). He currently mentors postdoctoral researchers Séverin Philip and Thomas Wennink, while former postdocs include Angelina Zheng, Valentijn Karemaker, Oliver Leigh, and Alex Samuel Bamunoba. His research is supported through collaborations with major mathematical networks including the Nordic number theory network and joint seminars with KTH. He is affiliated with the Algebra and Geometry Seminar (KTH and SU) and maintains active research connections through multiple collaborative projects, including joint work with Gerard van der Geer and Carel Faber on Hecke operators and Siegel modular forms. Bergström also contributes to open mathematical research through GitHub repositories containing computational results on cohomology of moduli spaces.

Keith Conradمشاهده پروفایل

دانشیار

• Number Theory
• Algebraic Number Theory
• Analytic Number Theory
• +۳ مورد دیگر

Keith Conrad is an Associate Professor in the Department of Mathematics at the University of Connecticut (UConn), part of the College of Liberal Arts and Sciences. His research focuses on Number Theory, particularly in areas such as algebraic and analytic number theory, prime numbers, arithmetic geometry, and modular forms. He has published extensively on topics like congruent numbers, prime specialization, and the Möbius function. His work integrates classical number theory with modern algebraic techniques, contributing to foundational understanding in the field. Conrad is actively involved in academic outreach, organizing and teaching at programs like the Ross Mathematics Program and PROMYS. He has delivered lectures on advanced topics such as L-functions, the Riemann Hypothesis, and the ABC conjecture. His expository papers and teaching materials emphasize clarity and accessibility, bridging gaps between complex mathematical concepts and broader audiences. Conrad's academic contributions include significant publications in journals like *Mathematics Magazine* and *Journal für die reine und angewandte Mathematik*, as well as expository works on modular forms, prime patterns, and historical aspects of representation theory. He maintains a comprehensive website with resources for students and researchers, including detailed lecture notes, problem sets, and links to mathematical tools and software.

Dieter Ohrمشاهده پروفایل

استاد

• Political Sociology
• Voter Behavior
• Political Communication
• +۳ مورد دیگر

Prof. Dr. Dieter Ohr is a Professor of Methods of Empirical Social Research at the Free University of Berlin since 2006. Previously, he held positions at the University of Cologne and Justus Liebig University Giessen. His career spans empirical analyses of voter behavior, political communication, and electoral systems. Diploma in Political Science (1989) Diploma in Economics (1991) Doctorate in Economics and Social Sciences (1995, University of Cologne) Ohr’s research focuses on political sociology , voter behavior , candidate image , and media effects . His work often examines long-term electoral trends , social identity , and radical party dynamics . His publications include empirical studies on federal elections , right-wing voting , and political campaigns . Recent articles analyze 2017 Bundestag elections , papal communication , and religious influence in politics. Earlier works explore NSDAP propaganda , candidate priming , and individual voter decision-making . Scientific Awards include a doctoral scholarship from the German National Academic Foundation. Grants include funding from the German Research Foundation (DFG) and the Fritz Thyssen Stiftung . He has contributed to projects on political communication , voter trends , and candidate effects . Ohr is affiliated with the Otto Suhr Institute for Political Science and the Political Sociology Unit at Free University Berlin. He collaborates with scholars like Markus Klein , Hermann Dülmer , and Robert Stelzle .

Nikos Frantzikinakisمشاهده پروفایل

استاد

• Ergodic Theory
• Combinatorics
• Number Theory
• +۳ مورد دیگر

Nikos Frantzikinakis serves as a Professor in the Department of Applied Mathematics within the Theoretical Mathematics School at the University of Crete. His office is located in room C-307 with contact number 39-3853 and email frantzikinakis@uoc.gr. His academic credentials include: Ph.D., Stanford University, 2002 Professor Frantzikinakis specializes in ergodic theory, focusing on convergence and multiple regression theorems alongside analytical methods in combinatorics and number theory. His research bridges dynamical systems with additive combinatorics, particularly investigating recurrence phenomena in multiplicative functions and polynomial sequences. He has pioneered approaches connecting Furstenberg systems to number-theoretic structures, significantly advancing understanding of multiple recurrence in non-commuting transformations and partition regularity problems. Analysis of his recent publications reveals consistent exploration of ergodic-theoretic structures applied to combinatorial number theory. Key trends include recurrence along generalized Pythagorean triples, joint ergodicity for commuting transformations, and partition regularity of quadratic forms. His work demonstrates sophisticated integration of harmonic analysis, nilsequence theory, and multiplicative function correlations, with notable emphasis on the Chowla conjecture and Erdős discrepancy problems through ergodic frameworks. He maintains active research within the Applied Mathematics Laboratory at the University of Crete, contributing to theoretical mathematics through both individual scholarship and collaborative academic infrastructure.

• Algebra
• Commutative Algebra
• Algebraic Geometry
• +۳ مورد دیگر

Linquan Ma is an Associate Professor in the Department of Mathematics at Purdue University, specializing in Commutative Algebra and Algebraic Geometry. His research focuses on singularities in mixed characteristic, perfectoid spaces, and homological conjectures. He earned his Ph.D. from the University of Michigan under Melvin Hochster. His work bridges algebraic and geometric perspectives, with applications to F-singularities, local cohomology, and multiplier ideals. Education: Ph.D. in Mathematics, University of Michigan (2014), advised by Melvin Hochster Research Interests: Commutative Algebra: F-singularities, tight closure, local cohomology, multiplier ideals, Hilbert-Kunz multiplicity Algebraic Geometry: Singularities in mixed characteristic, minimal model program, perfectoid methods Homological Algebra: Ulrich modules, Boij-Söderberg theory, homological conjectures Recent Work Trends: Recent papers explore perfectoid spaces' role in resolving homological conjectures, behavior of test ideals in mixed characteristic, and structural properties of Cohen-Macaulay modules. His work often unifies characteristic p and mixed characteristic techniques. Awards: None explicitly listed, though his contributions to F-singularity theory and mixed characteristic algebra highlight his field-leading impact. Teaching: Purdue: Courses include Algebra Honors, Linear Algebra, and graduate topics in commutative algebra (e.g., 2024: Positive characteristic methods) Prior institutions: University of Utah (Calculus, Differential Equations), University of Michigan (undergraduate calculus) Collaborations: Active collaborations with Bhargav Bhatt, Karl Schwede, Ilya Smirnov, and others on foundational problems in commutative algebra and algebraic geometry.

Ioannis Dokasمشاهده پروفایل

استادیار

• Algebra
• Homological Algebra
• Operads
• +۳ مورد دیگر

Ioannis Dokas is an Assistant Professor at the National and Kapodistrian University of Athens. His research focuses on Algebra, Homological Algebra, and Operads, with notable contributions to the study of divided power algebras, pre-Lie algebras, and cohomology theories in prime characteristic. He has held visiting positions at institutions such as the Max-Planck-Institut (Bonn), Isaac Newton Institute (Cambridge), and the University of Strasbourg. His work bridges algebraic structures with categorical and homological methods, emphasizing applications in restricted Lie algebras and operadic frameworks. Education: Ptyhion (Mathematics, University of Patras), M.Sc. (Mathematics, University of Warwick), Ph.D. (Mathematics, University of Warwick). Postdoctoral Studies: University of Strasbourg under J.-L. Loday. Research Interests: Dokas explores algebraic systems with divided powers, cohomology theories, and their interplay with operads and categorical algebra. His work emphasizes structures in prime characteristic and their applications to Lie algebras, dendriform algebras, and Rota-Baxter algebras. Recent studies include the cohomology of restricted Lie-Rinehart algebras and the homology of divided power algebras over operads. Articles Overview: His publications span topics like Quillen-Barr-Beck homology, pre-Lie algebras in prime characteristic, and Zinbiel algebras. Recent work (2023-2024) focuses on operadic homology and Kähler differentials in divided power contexts. Earlier contributions (2004-2013) established foundational results in restricted algebra cohomology and algebraic structures.

Daniel Tubbenhauerمشاهده پروفایل

استاد پژوهشی

• Categorical Representation Theory
• 2-Representation Theory
• Modular Representation Theory
• +۶ مورد دیگر

Dr. Daniel Tubbenhauer is an ARC Future Fellow at the University of Sydney's School of Mathematics and Statistics, specializing in categorical representation theory, 2-representation theory, and their applications to topology, cryptography, and machine learning. His research bridges algebra, category theory, and low-dimensional topology, with a focus on modular representation theory and diagrammatic algebra. Education: PhD in Mathematics (2013), supported by extensive postdoctoral research globally. Research Interests: He explores categorical structures in representation theory, including categorification of quantum groups, link homologies, and applications in cryptography. His work emphasizes diagrammatic methods and computational approaches to algebraic problems. Publications: Over 30 peer-reviewed articles, including foundational work on web categories, Soergel bimodules, and applications of representation theory to machine learning. Recent projects analyze growth rates in tensor powers and fractal behavior in algebraic structures. Awards: Australian Research Council Future Fellowship (2023), supporting his research on categorical representation theory. Teaching & Supervision: Taught courses on quantum topology, category theory, and representation theory. Current student: Daniel Collison (PhD). Advises on projects linking representation theory to AI and cryptography. Labs/Teams: Collaborates with global networks in algebraic topology and categorification, including projects at the Sydney Mathematical Research Institute. Maintains an active YouTube channel ( VisualMath ) for outreach.

• Number theory
• Ergodic theory
• Combinatorics
• +۳ مورد دیگر

Tamar Ziegler is a Professor of Mathematics at the Einstein Institute of Mathematics, Hebrew University, holding the Henry and Manya Noskwith Chair in Mathematics since 2018. She currently serves as Chair of the Einstein Institute (2020-present) and has held visiting positions at prestigious institutions including IAS Princeton (2022-2023 Distinguished Visiting Professor), MSRI (2017 Simons Professor), and Stanford University (2012-2013). Her academic journey began with a B.Sc. summa cum laude (1995), M.Sc. (1998), and Ph.D. (2003) in mathematics from Hebrew University under advisor Hillel Furstenberg. Her career progression shows steady advancement from Zassenhaus Assistant Professor at Ohio State University (2002-2005), through positions at Technion (rising from Senior Lecturer to Professor), to her current role at Hebrew University since 2013. Ziegler's research spans number theory, ergodic theory, and combinatorics, with particular focus on additive combinatorics, higher order Fourier analysis, and connections between dynamical systems and number theory. Her work frequently involves collaborations with leading mathematicians including Terence Tao, Ben Green, and David Kazhdan. Analysis of her publication record reveals consistent contributions to fundamental mathematical problems, particularly in establishing polynomial patterns in primes, inverse conjectures for Gowers norms, and connections between ergodic theory and combinatorial number theory. Her research demonstrates a progression from foundational work on characteristic factors to increasingly sophisticated applications in prime number theory. 2025-2030 ERC Advanced grant 2024 Rothschild Prize in Mathematics 2024 9th European Congress in Mathematics, Plenary Speaker 2023 AIM Alexanderson Award 2021 Elected to Academia Europaea 2016 Rector's Prize for Excellence in Research and Teaching 2016-2021 ERC Consolidator grant 2015 Michael Bruno Memorial Award Ziegler has received continuous research funding through prestigious grants including multiple ERC awards and fellowships. Her leadership role as Chair of the Einstein Institute demonstrates significant institutional responsibility. While specific advising information isn't provided in the sources, her Erdős number is 2 (via Hillel Furstenberg) and she has collaborated with many prominent mathematicians throughout her career. As Chair of the Einstein Institute of Mathematics, Ziegler leads one of Israel's premier mathematical research centers, overseeing research programs and academic activities that connect ergodic theory, number theory, and combinatorics with other mathematical disciplines.

Simon Wadsleyمشاهده پروفایل

مدرس

• Iwasawa Algebras
• Representation Theory
• Algebraic Geometry
• +۵ مورد دیگر

Simon Wadsley is a Lecturer in the Department of Pure Mathematics and Mathematical Statistics (DPMMS) at the University of Cambridge's Faculty of Mathematics. His research focuses on algebraic structures, particularly in the realm of Iwasawa algebras, p-adic representation theory, and noncommutative geometry. He is affiliated with the Algebra research group and contributes to foundational work in D-modules on rigid analytic spaces and equivariant line bundles over p-adic spaces. Academic Position: Lecturer, DPMMS, University of Cambridge Research Group: Algebra Contact: S.J.Wadsley@dpmms.cam.ac.uk | Room C0.05 His research interests span prime ideals in Iwasawa algebras , p-adic analytic groups , and equivariant geometric structures . He explores connections between algebraic geometry and number theory, with notable contributions to the theory of D-modules in rigid analytic settings and the study of representations of p-adic Lie groups. Recent work includes investigations into global sections of line bundles on p-adic upper half planes and holonomicity properties of D-modules. Publications highlight advancements in p-adic analysis, including work on Kashiwara equivalences and weak holonomicity. His research also extends to categorical frameworks like PROPs for linear systems and foundational studies in noncommutative algebraic structures. Wadsley collaborates widely, with key contributions to Iwasawa theory and invariant ideals in noncommutative rings.

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

Daniel K. Nakano is a Distinguished Research Professor in the Department of Mathematics at the University of Georgia. He holds a Ph.D. in Mathematics from Yale University (1990) and a B.A. from the University of California, Berkeley (1986). His research focuses on representation theory, bridging algebra, geometry, and homological algebra, with applications to combinatorics, algebraic geometry, topology, and physics. His work investigates the interplay between tensor triangulated categories and geometric objects, uncovering hidden geometry in algebraic structures. Recent publications explore quantum groups, Lie superalgebras, Hecke algebras, and tilting module conjectures, often in collaboration with leading mathematicians like Christopher P. Bendel and Cornelius Pillen. Scientific Awards : National Science Foundation Postdoctoral Fellowship (1992-1995) Creative Research Medal, University of Georgia (2007) McCay Award, UGA Department of Mathematics (2008) Distinguished Research Professorship (2010) Fellow of the American Mathematical Society (2013, Inaugural Class) Lamar Dodd Creative Research Award (2016) Nakano has served on college and university committees and organized academic events, including the Southeastern Lie Theory Workshop Series. He advises Ph.D. students and mentors postdoctoral fellows, though specific advisees are not named in the provided data.

Joseph Dippongمشاهده پروفایل

دانشیار

• Social Psychology
• Group Processes
• Status and Power
• +۱ مورد دیگر

Joseph Dippong is an Associate Professor and Director of Graduate Studies in the Department of Sociology at the University of North Carolina at Charlotte. His research specializes in Social Psychology, Group Processes, and Status and Power dynamics. His work investigates how status hierarchies emerge in group interactions, examining vocal accommodation patterns, performance expectations, and biosocial foundations of behavior. Research employs experimental methods to analyze how factors like gender, communication style, and media technology influence status dynamics and decision-making. Analysis of publications demonstrates expertise in experimental sociology, with recent focus on: vocal dynamics as status markers, remote work penalties, evolutionary sociology foundations, and methodological innovations in measuring status. Work frequently bridges social psychology, linguistics, and organizational studies.

• Pediatric Health Psychology
• Pain Management
• Menstrual Pain
• +۴ مورد دیگر

Michelle Gagnon is an Associate Professor in the Department of Psychology at the University of Saskatchewan , affiliated with the College of Arts and Science . Her research focuses on social and psychological influences in pain experiences across the lifespan, with an emphasis on pediatric pain, menstrual pain, and mental health literacy. She leads the Family Health Lab , collaborating with healthcare systems to improve pain assessment and management. Her work integrates experimental methodologies with real-world applications, such as developing mindfulness-based apps for adolescents with menstrual pain. Education: Ph.D. in Clinical Psychology (2016), University of Regina M.A. in Clinical Psychology (2012), University of Regina B.A. Honours in Psychology (2010), University of Ottawa Research Interests: Biopsychosocial models of menstrual pain Knowledge translation in healthcare Emotion regulation in chronic pain Mental health literacy among adolescents and parents Pain expression and communication Publications: Over the past five years, Dr. Gagnon has published extensively on menstrual pain management, pediatric pain interventions, and knowledge translation strategies. Her work spans Journal of Health Psychology , Pain , and Qualitative Health Research , with a focus on translating research into clinical practice. Teaching & Mentorship: She teaches courses such as Health Psychology and Advanced Child Psychopathology , mentoring students in clinical and research settings. Her lab supports graduate and undergraduate trainees in pain-related and mental health projects. Labs/Teams: Director of the Family Health Lab , which investigates family dynamics in health decision-making and pain management.

Susannah Leviمشاهده پروفایل

دانشیار

• Speech Perception
• Language Processing
• Bilingualism
• +۳ مورد دیگر

Susannah Levi is an Associate Professor in the Department of Communicative Sciences and Disorders at New York University (NYU), where she also serves as Director of the Undergraduate Program. She holds a doctorate from the University of Washington's Department of Linguistics and completed a postdoctoral fellowship at Indiana University's Department of Brain and Psychological Sciences. Prior to NYU, she taught at the University of Michigan. Her research focuses on spoken language processing, particularly how listener characteristics (e.g., bilingualism, language ability) and speech properties (e.g., talker familiarity, semantic predictability) interact during perception. Key areas include talker recognition, bilingual advantages in voice processing, and applications to clinical populations with language or reading disorders. She directs the Acoustic Phonetics and Perception Lab and has published extensively in journals like the Journal of Speech, Language, and Hearing Research and the Journal of the Acoustical Society of America. Her work explores how familiarity with a speaker's voice enhances comprehension across languages and dialects, as well as acoustic correlates of gender expression in speech. She has investigated phonetic factors influencing talker discrimination and the role of training in improving perception of non-native speech. Levi is also committed to pedagogical innovation, developing undergraduate courses in acoustic phonetics for communication sciences and disorders students. Her research portfolio spans developmental studies (e.g., children's talker processing), clinical applications (e.g., improving speech intelligibility for disordered populations), and methodological advancements in speech perception research. She has contributed to understanding how phonological and lexical cues interact with indexical properties of speech, and her lab employs interdisciplinary approaches combining behavioral experiments, acoustic analysis, and computational modeling.