جست‌وجوی استاد و پژوهشگر

Oscar Randal-Williamsمشاهده پروفایل

استاد

• Algebraic Topology
• Geometric Topology
• Mapping Class Groups
• +۸ مورد دیگر

Oscar Randal-Williams is the Sadleirian Professor of Pure Mathematics at the University of Cambridge, where he is affiliated with the Faculty of Mathematics and the Department of Pure Mathematics and Mathematical Statistics (DPMMS). His work is centered in the Differential Geometry & Topology research group, where he contributes to advancing knowledge in geometric and algebraic topology. Professor Randal-Williams specializes in Algebraic and Geometric Topology, with particular expertise in mapping class groups, moduli spaces, cobordism categories, spaces of manifolds, surgery theory, configuration spaces, characteristic classes, and K-theory. His research explores the deep connections between homotopy theory and geometric structures, with applications across various mathematical domains. His work often bridges abstract algebraic structures with concrete geometric problems, creating new frameworks for understanding topological phenomena. An analysis of Professor Randal-Williams' recent publications reveals a strong focus on homological stability phenomena, mapping class groups of high-dimensional manifolds, and the interplay between algebraic structures and geometric topology. His work frequently involves E ∞ -algebras, general linear groups, and the topology of diffeomorphism groups. A significant portion of his research investigates the structure of moduli spaces of manifolds and their connections to algebraic K-theory, with recent work extending to applications in mathematical physics through studies of symmetries in quantum field theories. Professor Randal-Williams maintains active collaborations with leading mathematicians worldwide, including Søren Galatius, Alexander Kupers, and Jeremy Miller, among others. His research has been published in top-tier mathematical journals including the Annals of Mathematics, Inventiones Mathematicae, and the Journal of the American Mathematical Society.

Caterina Consaniمشاهده پروفایل

استاد

• Arithmetic Geometry
• Number Theory
• Non-Commutative Geometry
• +۳ مورد دیگر

Caterina Consani is a Professor of Mathematics at Johns Hopkins University's Krieger School of Arts & Sciences. She holds a PhD from the University of Chicago (1996) and a Dottore di Ricerca in Matematica from the Universities of Genoa and Turin (1993). Her research focuses on arithmetic geometry, non-commutative geometry, and the development of absolute geometry over the 'absolute point.' She has contributed to foundational work on the BC-system, the Arithmetic Site, and the Scaling Site, linking number theory with geometric frameworks. Education: PhD in Mathematics, University of Chicago (1996); Dottore di Ricerca in Matematica, Universities of Genoa & Turin (1993). Prior to Johns Hopkins, she taught at MIT (1996–1999) and the University of Toronto (1999–2005). Research Interests: Arithmetic geometry, non-commutative geometry, absolute geometry in characteristic one, connections to number theory and the Riemann Hypothesis. Collaborations include work with Alain Connes on adele class spaces and non-commutative algebraic geometry. Awards: Fellow of the American Mathematical Society (2024); 2025 Best Paper AOFA Award (Annals of Functional Analysis). Editorial roles include the Journal of Number Theory and Journal of Noncommutative Geometry. Teaching: Offers advanced courses in algebraic geometry and number theory, including topics like étale cohomology and the yoga of weights in 'Weil II.' Grants: Supported by the Simons Foundation. Organized major conferences such as the JAMI Conference on Riemann-Roch in Characteristic One (2019).

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 .

• Algebraic Geometry
• Calabi-Yau Manifolds
• Derived Categories
• +۴ مورد دیگر

Richard Thomas FRS is a Royal Society Research Professor in the Department of Mathematics at Imperial College London, affiliated with the Faculty of Natural Sciences. His research focuses on algebraic geometry, Calabi-Yau manifolds, derived categories of coherent sheaves, and moduli problems. He holds a prestigious position as a Fellow of the Royal Society (FRS). His work bridges pure mathematics and theoretical physics, particularly in areas like mirror symmetry and string theory. Key themes include enumerative geometry, stability conditions, and geometric invariants. Recent publications (2020–2025) explore advanced topics such as wall-crossing phenomena, K-theoretic invariants, and applications of derived categories to moduli spaces. His contributions have significantly impacted modern algebraic geometry and its interdisciplinary connections.

Benjamin Landonمشاهده پروفایل

استادیار

• Probability
• Mathematical physics
• Random matrix theory
• +۳ مورد دیگر

Benjamin Landon is an Assistant Professor in the Department of Mathematics at the University of Toronto, where he has been faculty since 2021. His office is located in the Bahen Centre for Information Technology, Room 6264. Prior to joining the University of Toronto, he was a CLE Moore Instructor at the Massachusetts Institute of Technology from 2018-2021. Education: PhD in Mathematics, Harvard University (2018). Advisor: Horng-Tzer Yau M.Sc. in Mathematics, McGill University (2013). Advisors: Vojkan Jaksic and Robert Seiringer B.Sc., McGill University (2012) Dr. Landon's research focuses on Probability and Mathematical Physics, with particular expertise in Random Matrix Theory. His work spans various aspects of spectral statistics, eigenvalue distributions, and universality phenomena in random matrix ensembles. He has made significant contributions to understanding the behavior of extremal eigenvalues, linear spectral statistics, and connections to other areas of mathematical physics such as spin glasses and the KPZ universality class. His research often involves developing novel analytical techniques to establish precise asymptotic behavior in complex random systems. Analysis of Dr. Landon's publication record reveals a strong focus on the intersection of probability theory and mathematical physics. His work consistently explores universality phenomena across different random matrix ensembles and related stochastic systems. A notable trend is his investigation of connections between random matrix theory and other areas of mathematical physics, particularly spin glass models and the KPZ equation. His research demonstrates both technical depth in establishing rigorous asymptotic results and breadth in connecting seemingly disparate areas of mathematical physics.

Peter Schneiderمشاهده پروفایل

استاد

• Arithmetic geometry
• Representation theory
• Cohomology theories
• +۷ مورد دیگر

Prof. Dr. Peter Schneider is a faculty member at the University of Münster, affiliated with the Faculty of Mathematics and Computer Science and the Department of Mathematics and Computer Science . He is a principal investigator in the CRC 1442 Geometry: Deformations and Rigidity and contributes to the Mathematics Münster cluster. University: University of Münster School: Faculty of Mathematics and Computer Science Department: Department of Mathematics and Computer Science Academic Rank: Professor His research focuses on arithmetic geometry and representation theory , particularly the p-adic Langlands program , cohomology theories in mixed characteristics, and noncommutative algebraic structures. He investigates derived categories of p-adic representations, moduli spaces of Galois representations, and geometric approaches to automorphic forms. He has supervised numerous students, including Torsten Schoeneberg (2009), Marten Bornmann (2009), and Marius Kley (2016, 2019). His collaborative works with Rachel Ollivier, Otmar Venjakob, and Marie-France Vigneras explore modular Hecke algebras, Iwasawa theory, and (phi, Gamma)-modules. Emails: pschnei@wwu.de pschnei@uni-muenster.de Workshops Organized: Noncommutative Algebras (2006) Instructional workshop on noncommutative main conjectures (2011) International workshop on K-types for p-adic groups (2003)

• Algebraic Number Theory
• Elliptic Curves
• Arithmetic Geometry
• +۸ مورد دیگر

Professor Tim Dokchitser is the Heilbronn Chair in Algebraic/Arithmetic Geometry at the School of Mathematics, University of Bristol. His research focuses on algebraic number theory, elliptic curves, arithmetic of L-functions, Galois theory, and computational algebra. He actively explores connections between number theory and finite groups, using computer experiments to advance conjectures like the Birch-Swinnerton-Dyer Conjecture. BSc, Lund University MSc, Lund University PhD, University of Utrecht MA, University of Cambridge His research spans hyperelliptic curves over local fields, Weil representations, tame Galois torsion, and finite group character formulas. Recent work includes computational approaches to Frobenius traces and étale cohomology in hyperelliptic curve quotients. Articles (2023-2025) highlight advancements in arithmetic geometry, zero-knowledge cryptography, and Galois representation theory. Scientific awards include a University Research Fellowship (2011-2014) for elliptic curves and L-functions. He leads projects like the 2015-2018 study on hyperelliptic curves and contributes to collaborations across arithmetic geometry. His computational methods have inspired conjectures in motivic cohomology and modular deformations.

• British Politics
• Legislative Politics
• Political Economy
• +۲ مورد دیگر

Professor Nick Vivyan is a Professor in Political Science at Durham University's School of Government and International Affairs, where he joined as Lecturer in Quantitative Social Research in 2010 and was promoted to Professor of Politics in 2018. He serves as Fellow of the Durham Research Methods Centre and Professor at the Centre for Institutions and Political Behaviour. Education: PhD in Political Science, London School of Economics (2010) Visiting Researcher, Stanford University (2008) Vivyan specializes in quantitative and experimental analysis of political behaviour, accountability, and representation with UK focus. His research bridges British politics, legislative studies, political economy, public opinion, and electoral systems through rigorous methodological innovation. He particularly examines voter-MP relationships, electoral dynamics, and methodological challenges in survey research. His recent publications reveal consistent focus on electoral behaviour measurement (turnout misreporting, constituency opinion estimation), legislative accountability mechanisms, and cross-national polarization trends. Methodologically, he pioneers experimental designs and survey innovations while maintaining historical and comparative perspectives. Supervision & Grants: PhD supervision in British/comparative politics, electoral behaviour, and legislative politics (e.g., Elisabeth de Vega Alavedra) Principal investigator on ESRC, British Academy, and Leverhulme Trust grants including £504k ESRC/AHRC project on electoral violence (1832-1914) Co-investigator on international projects funded by Austrian National Bank and European research councils As founding member of Durham's Centre for Institutions and Political Behaviour, Vivyan contributes to interdisciplinary research on political institutions and citizen behaviour while serving on the Editorial Board of Electoral Studies .

Christopher Manonمشاهده پروفایل

دانشیار

• Algebraic Geometry
• Tropical Geometry
• Combinatorial Geometry
• +۵ مورد دیگر

Christopher Manon is an Associate Professor in the Department of Mathematics at the University of Kentucky, within the College of Arts & Sciences. His research focuses on algebraic geometry, tropical geometry, and their connections to combinatorics, representation theory, and phylogenetics. He explores topics such as toric varieties, vector bundles, Bruhat-Tits buildings, and geometric compactifications. Manon's work frequently intersects with combinatorial structures like matroids, polytopes, and phylogenetic networks. His studies on toric vector bundles and tropical geometry have advanced understanding of degenerations and moduli spaces. He has contributed to the theory of Fano varieties and Gorenstein polytopes, linking algebraic geometry with lattice theory and mirror symmetry. His recent research trends emphasize geometric families of degenerations via polytope mutations, invariants in phylogenetic models, and equivariant cohomology in arithmetic contexts. Collaborative projects include work on frame theory and conformal blocks in representation theory. Manon's research has been supported through collaborative grants, including projects on combinatorial buildings and tropical geometry. His work bridges pure mathematics disciplines such as algebraic geometry, combinatorics, and representation theory, often with applications to geometric modeling and theoretical biology.

• Algebraic Geometry
• Hyperkähler Manifolds
• Rozansky-Witten Invariants
• +۳ مورد دیگر

Prof. Dr. Marc Nieper-Wißkirchen is a University Professor (W3) for Algebra and Number Theory at the Institute of Mathematics, University of Augsburg, since 2008. He has held visiting positions at the Max Planck Institute for Mathematics in Bonn and the University of Cambridge, and served as a Junior Professor at Johannes Gutenberg University Mainz (2004–2008). Since October 2021, he has been Vice Dean of the Faculty of Mathematics, Natural Sciences and Technology (MNTF). Education: Diploma in Mathematics (2000) from the University of Cologne, preceded by preliminary diplomas in physics (1997) and mathematics (1997). His doctoral studies (2000–2002) under Prof. Daniel Huybrechts focused on characteristic classes and Rozansky-Witten invariants of hyperkähler manifolds. His research spans algebraic geometry, differential geometry, and mathematical physics, with a focus on hyperkähler manifolds, Hilbert schemes of points, irregular singular connections, and Stokes phenomena. He has contributed to the understanding of Rozansky-Witten invariants, Chern numbers, and topological aspects of differential equations. Recent publications include works on Betti structures of hypergeometric equations (2022) and Stokes matrices for confluent hypergeometric equations (2022), reflecting his ongoing exploration of differential equations' geometric underpinnings. Earlier works address Hochschild homology, equivariant cohomology, and operads in algebraic contexts. His computational contributions include software demonstrations for elliptic curve arithmetic, Collatz sequences, and Google Matrix simulations. Technical expertise includes programming languages (TeX, PHP, HTML) and systems (Unix/Linux, Zope/Plone).

Fangzhou Jinمشاهده پروفایل

استادیار

• Algebraic Geometry
• Pure motives
• Mixed motives
• +۵ مورد دیگر

Fangzhou Jin is an Assistant Professor at the School of Mathematical Sciences, Tongji University. His research focuses on advanced topics in Algebraic Geometry , particularly in Motivic Homotopy Theory , Algebraic K-theory , and Real Algebraic Geometry . He has extensive experience in collaborative mathematical research, having worked with prominent mathematicians such as Frédéric Déglise, Enlin Yang, and Marc Levine. Education : Ph.D. in Mathematics (2016, École Normale Supérieure de Lyon), M.Sc. in Pure Mathematics (2012, Université Paris-Diderot), Diploma of ENS (2013) His work bridges Algebraic Cycles with Étale Cohomology , exploring Weight Structures in mixed motives and Chern Classes in motivic contexts. Jin has contributed to the theory of Trace Maps and Local Terms in motivic homotopy, as well as the study of Flat Cohomology and Real Schemes . Key trends in his publications include: 2025: Cohomology of singular varieties via real cycle class maps 2024: Trace maps and local terms in motivic homotopy 2023: Moving lemmas in homotopy colevel theory 2022: Quadratic conductors, perverse homotopy, and pro-Chern classes 2021: Rational motivic homotopy and Künneth formulas 2020: Gersten complexes and real flat cohomology 2018: Algebraic G-theory in motivic categories 2016: Borel-Moore homology and weight structures Scientific Awards & Grants : Fundamental Research Funds for Central Universities (2021-2025) National Natural Science Foundation of China Grants 12101455 (2022-2024), 12471014 (2025-2028) National Key R&D Program of China 2021YFA1001400 (2022-2026) DFG Priority Programme SPP 1786 & ERC Project QUADAG (2018-2020) Advising & Teaching : Jin has supervised exercise classes and seminars at multiple institutions, including Universität Duisburg-Essen and Tongji University. His teaching spans Algebraic Topology , Étale Cohomology , and Algebraic Geometry . Labs & Collaborations : Active in international collaborations, he is a key member of the Algebraic Geometry and Ramification Seminar at Tongji University and has participated in DFG Research Training Group 2553 during his postdoctoral period.

Yunfeng Jiangمشاهده پروفایل

استاد

• Algebraic Geometry
• Mathematical Physics
• Moduli Spaces
• +۳ مورد دیگر

Yunfeng Jiang is a Professor of Mathematics at the University of Kansas, affiliated with the Department of Mathematics in the College of Liberal Arts & Sciences. His research focuses on algebraic geometry, with a particular emphasis on moduli spaces of stable maps, sheaves, and their enumerative invariants such as Gromov-Witten and Donaldson-Thomas invariants. His work intersects theoretical physics, including string theory and gauge theory, exploring connections between algebraic structures and physical theories. Recent research has addressed smoothing of surface singularities, equivariant geometry, and the interplay between birational geometry and enumerative invariants. He has contributed to the study of moduli spaces of general type surfaces, Vafa-Witten invariants, and S-duality conjectures on K3 surfaces. His work often involves advanced techniques like virtual fundamental classes and obstruction theories. Jiang has taught extensively at KU, including courses on linear algebra, calculus, algebraic topology, and specialized topics in algebraic geometry. His research is supported by the NSF (DMS-2401484) and has been disseminated through over 50 peer-reviewed publications in top journals like *Mathematische Annalen*, *Advances in Mathematics*, and *Pure and Applied Mathematics Quarterly*. His research trends emphasize geometric structures in higher dimensions, moduli problems, and applications to physics, with notable contributions to the quantum cohomology of moduli spaces and the study of root stacks in algebraic geometry.

Dominique J. Bakerمشاهده پروفایل

دانشیار

• Education Policy
• Higher Education
• Equity in Education
• +۵ مورد دیگر

Dominique J. Baker is an Associate Professor with a joint appointment in the College of Education and Human Development and the Joseph R. Biden, Jr. School of Public Policy and Administration at the University of Delaware. She holds the John and Patricia Cochran Scholar of Inclusive Excellence endowed position, reflecting her commitment to equity and inclusivity in education. Degrees: PhD in Higher Education Leadership and Policy Studies (2016), Vanderbilt University MEd in Student Affairs Practice in Higher Education (2012), University of Virginia BA in Psychology (2008), University of Virginia Research Focus: Dr. Baker's work examines how education policy affects access and success for minoritized students in higher education. Key areas include financial aid structures, admissions policies, campus climate inclusivity, and systemic racial disparities. She employs both quantitative and qualitative methods to analyze policy impacts. Article Trends: Her recent publications (2023-2025) emphasize racial and class disparities in college applications, state financial aid mechanisms, funding formulas for public institutions, media representation of student debt, and policy responses to systemic inequities. Methodological approaches include latent class analysis, NLP-driven application reviews, and comparative policy analysis. Scientific Recognition: AERA Early Career Award (2023) Diverse: Issues in Higher Ed - Top 40 Women in Higher Education (2025) Association for Education Finance and Policy Early Career Award ASHE Excellence in Public Policy Award National Academy of Education/Spencer Foundation Postdoctoral Fellowship Public Engagement: Dr. Baker has testified before the US Senate on race and student loans, serves on the National Academies of Sciences, Engineering, and Medicine - Board on Higher Education and Workforce , and her work appears in The New York Times , The Washington Post , and NPR .

Chris Rogersمشاهده پروفایل

دانشیار

• Homotopy Theory
• Homological Algebra
• Algebraic Geometry
• +۵ مورد دیگر

Chris Rogers is an Associate Professor of Mathematics (with tenure) at the University of Nevada, Reno (UNR), Department of Mathematics and Statistics, within the College of Science. His research bridges homotopy theory, algebra, and geometry, focusing on applications of homotopy-theoretic methods to abstract algebra, algebraic geometry, and mathematical physics (e.g., formal deformation quantization and topological field theory). His work is supported by the National Science Foundation grant DMS-2305407. Education: Ph.D. in Mathematics from the University of California, Riverside (advised by John Baez), followed by a postdoctoral research fellowship at the University of Göttingen, Germany. His research interests include homological algebra, homotopy algebras, Lie n-algebras, and their connections to geometric structures. Notable publications explore graph complexes, homotopy moment maps, and the integration of L∞-algebras into Lie ∞-groupoids. Research trends reflect a focus on advancing foundational theories in algebraic topology and their applications to physics, with a recurring emphasis on higher structures and categorical frameworks. His grants and collaborations highlight interdisciplinary approaches to geometric and algebraic problems. No formal advisees are listed, but his NSF support suggests active research projects. His personal interests include bicycles, hiking, and the arts.

• Algebraic Topology
• Mathematical Physics
• Differential Geometry
• +۳ مورد دیگر

Dr. Daniel Grady is an Assistant Professor at Wichita State University. His research focuses on algebraic topology, mathematical physics, and differential geometry, with a particular emphasis on advanced topics such as K-theory, cobordism, and topological field theories. He explores the interplay between differential cohomology and geometric structures in theoretical physics, including applications to M-theory and string compactifications. His work often involves sophisticated tools like spectral sequences, stacks, and equivariant constructions, reflecting a deep engagement with both pure and applied aspects of topology. Notable contributions include studies on the Freed–Hopkins conjecture, geometric cobordism hypotheses, and twisted differential cohomology theories. Grady’s research bridges abstract algebraic frameworks with concrete geometric and physical models, advancing foundational understanding in modern theoretical mathematics.