جست‌وجوی استاد و پژوهشگر

Linus Kramerمشاهده پروفایل

استاد

• Differential Geometry
• Lie Groups
• Geometric Group Theory
• +۴ مورد دیگر

Prof. Dr. Linus Kramer is a full Professor of Mathematics at the University of Münster, affiliated with the Mathematical Institute within the Faculty of Mathematics and Computer Science. His research focuses on differential geometry, Lie groups, geometric group theory, and nonpositive curvature. He has held roles such as Managing Editor of the Münster Journal of Mathematics and Editor of Mathematics Research Reports. Kramer is also BAföG-Beauftragter (student financial aid coordinator) for Mathematics programs and stellvertretender Beauftragter for teacher training programs. Education: Extensive academic background in mathematics, though specific degrees are not detailed in the provided texts. Research Interests: Explores geometric group theory, locally compact groups, buildings, and curvature properties. His work bridges algebraic structures with topological and geometric methods. Recent publications (2022–2024) emphasize fibrations, group algebras, and Hodge operators in diverse contexts. He collaborates internationally, with projects involving researchers like Karl Hofmann, Alexander Lytchak, and Petra Schwer. His advising spans PhD and Master’s students, including Sira Busch, Daniel Keppeler, and Philip Möller. Kramer’s grants and projects reflect his leadership in geometric and algebraic research initiatives. Labs/Teams: Leads the Research Group Geometry, Topology and Group Theory at the University of Münster, fostering collaborative research and hosting conferences on buildings and geometric structures.

Chiranjib Mukherjeeمشاهده پروفایل

استاد

• Stochastic Analysis
• Large Deviations
• Stochastic Partial Differential Equations (SPDEs)
• +۵ مورد دیگر

Prof. Dr. Chiranjib Mukherjee is a Professor of Mathematics at the University of Münster, affiliated with the Institute of Mathematical Stochastics. He holds a leadership role as an Investigator in Mathematics Münster and contributes to the Collaborative Research Center (CRC) projects on Groups, Geometry & Actions. His research focuses on stochastic analysis, large deviations, stochastic PDEs, and applications in statistical mechanics. Education and Academic Background: While specific degree details are not explicitly listed, his academic trajectory includes postdoctoral work at institutions like the Courant Institute (NYU) and his current role as a full professor indicates advanced academic qualifications. Research Interests: His work bridges probability theory and mathematical physics, addressing topics like directed polymers, stochastic homogenization, percolation, and geometric group theory. Recent projects include studies on polaron measures, Gaussian multiplicative chaos, and the interplay between stochastic processes and geometric structures. Publications: Over 30 peer-reviewed articles since 2016, appearing in journals such as Annals of Probability , Communications on Pure and Applied Mathematics , and Probability Theory and Related Fields . Key contributions address the effective mass of polarons, large deviation principles for random walks, and SPDEs in disordered media. Teaching & Supervision: Supervised over 10 master's and bachelor's theses on topics like Liouville first passage percolation, electrical networks, and machine learning applications. Teaches advanced courses on stochastic analysis, Markov processes, and probability theory on groups/networks. Labs/Teams: Leads the research group in stochastic analysis at the Institute of Mathematical Stochastics, collaborating with postdocs like Konstantin Recke and PhD students such as Luzie Kupffer. Active in organizing conferences on probability, dynamics, and group theory.

• Differential Geometry
• Geometric Analysis
• Partial Differential Equations
• +۶ مورد دیگر

Klaus Kröncke is an Associate Professor in the Department of Mathematics at KTH Royal Institute of Technology in Stockholm, Sweden. He is part of the research group in Differential Geometry and General Relativity within the Division of Analysis, Dynamics, Geometry, Number Theory and PDE. His academic journey began with diploma studies in Mathematics at the University of Vienna, followed by a PhD in Mathematics at the University of Potsdam under the supervision of Christian Bär, funded by the Max Planck Institute for Gravitational Physics. Prior to joining KTH, he served as an assistant professor at the University of Hamburg and was a visiting professor at the University of Tübingen during 2020-2021. He also held a postdoc position at the University of Regensburg. Dr. Kröncke's research focuses on the intersection of differential geometry, geometric analysis, partial differential equations, and general relativity. His work centers on special geometric structures, particularly Einstein metrics and Ricci solitons, investigating their stability properties and the structure of their moduli spaces. He has made significant contributions to the study of geometric flows, especially Ricci flow, and has explored nonlinear stability problems in general relativity. His research approach combines deep theoretical insights with rigorous mathematical analysis to address fundamental questions in geometric analysis. Analysis of Dr. Kröncke's recent publications reveals a consistent focus on stability phenomena in geometric structures. His work spans from abstract mathematical investigations of Einstein manifolds to concrete applications in general relativity. A notable trend is his increasing focus on manifolds with singularities and boundary conditions, reflecting the growing importance of these structures in both mathematics and theoretical physics. His collaborations span multiple institutions across Europe, demonstrating the international recognition of his expertise in geometric analysis. Dr. Kröncke's research is supported by prestigious foundations: The Göran Gustafsson Foundation (project "Aspects of stability for the Einstein equation" 2022-2026) The Verg foundation (project "Geometric foliations and curvature flows for null hypersurfaces in general relativity" 2023-2025) As an advisor, Dr. Kröncke currently supervises PhD student Rasmus Johansen Jouttijärvi and has previously advised Áron Szabó (2016-2021). He leads a research team that includes postdocs Markus Wolff and Louis Yudowitz. His mentoring extends to numerous postdoctoral researchers including Sari Ghanem, Felix Lubbe, Francesca Oronzio, Oliver Petersen, and Alan Pinoy. Dr. Kröncke is actively involved in organizing academic events, having co-organized conferences such as "Einstein Spaces and Special Geometry" at the Institute Mittag-Leffler (2023) and "Scalar curvature rigidity" block seminar (2025).

• Set Theory
• Topology
• Topological Dynamics
• +۳ مورد دیگر

Will Brian is an Associate Professor of Mathematics at the University of North Carolina Charlotte. His primary research interests lie in set theory, topology, and topological dynamics. He holds affiliations with the Department of Mathematics within the College of Liberal Arts and Sciences. His research explores advanced topics such as cardinal invariants, ultrafilters, and the interplay between set theory and topological spaces. Notable works include studies on Borel partitions, Mahavier products, and dynamics of Cantor spaces. Brian frequently collaborates with scholars like Alan Dow, Saharon Shelah, and Jörg Brendle, producing impactful papers in journals like Proceedings of the American Mathematical Society and Topology and its Applications . Recent research trends focus on partition calculus, topological games, and combinatorial principles in forcing. He has presented at international conferences including the Summer Topology Conference and TOPOSYM, showcasing work on Efimov spaces, Banach-Mazur games, and automorphisms of ultrafilter spaces. Brian’s contributions span over 40 peer-reviewed articles. Notable awards or grants are not explicitly stated in the provided materials. His advising record is currently unspecified, though his collaborations suggest active participation in graduate mentorship. He maintains an active seminar presence and frequently shares preprint versions of his work.

Wolfgang Wohofskyمشاهده پروفایل

پژوهشگر ارشد

• Set Theory
• Forcing
• Set Theory of the Reals
• +۱ مورد دیگر

Wolfgang Wohofsky is a Research Fellow at the Department of Mathematics, University of Hamburg, working in the Mathematical Logic group led by Prof. Benedikt Löwe. He has been in this position since 2015. Education: 2000: High School Diploma (Europagymnasium Klagenfurt) 2008: Master of Science in Mathematics (Vienna University of Technology) – Thesis: On the existence of p-points and other ultrafilters in the Stone-Cech-compactification of N 2013: PhD in Mathematics (Vienna University of Technology) – Thesis: Special sets of real numbers and variants of the Borel Conjecture Research Interests: Wolfgang's work focuses on set theory, specifically (iterated) forcing, its applications to set theory of the reals, and properties of special sets of real numbers. His research explores combinatorial aspects of infinite sets, consistency results via forcing techniques, and generalizations of classical descriptive set theory concepts. Publication Trends: His 12 most recent articles (2014-2024) primarily investigate forcing methods, cardinal characteristics, variants of the Borel Conjecture, and combinatorial structures like mad families and towers. The works demonstrate consistent focus on foundational set-theoretic problems, often using advanced independence proofs. Awards: DOC fellowship, Austrian Academy of Sciences (2010-2011) Teaching & Service: Teaches mathematics courses for physics students at Hamburg (2015-present). Previously taught engineering mathematics at Vienna University of Technology (2004-2008). Regular participant at international set theory conferences, including Young Set Theory Workshops and Winter Schools in Abstract Analysis.

Marcus Bergمشاهده پروفایل

استاد

• Theoretical Physics
• Quantum Computing
• String Theory
• +۵ مورد دیگر

Marcus Berg is a Professor of Physics at Karlstad University, specializing in theoretical physics with a focus on quantum computing, string theory, and mathematical physics. His research integrates advanced theoretical frameworks with practical educational methodologies in physics teaching. He holds an affiliation with the Department of Physics and Electrical Engineering within the Faculty of Health, Science and Technology. His research interests span quantum entanglement, modular invariance in critical models, automorphic forms, and axion-like particle physics. He has contributed to pedagogical innovations in mechanics education and textbook development for modern physics. Notable work includes explorations of string theory amplitudes, Calabi-Yau orientifolds, and supersymmetry phenomenology. Recent articles highlight advancements in quantum simulation, topological phases, and modular form deformations. His work bridges foundational theoretical physics with practical educational strategies, emphasizing hands-on mechanics exercises and active learning techniques. No scientific awards are explicitly mentioned in the provided texts. He has advised no listed students but has collaborated extensively with researchers like Jesper Haglund, Igor Buchberger, and Daniel Persson. His research often intersects with high-energy physics, cosmology, and mathematical structures in quantum field theory.

Francesco Zucconiمشاهده پروفایل

استاد

• Algebraic Geometry
• Birational Geometry
• Fano Varieties
• +۵ مورد دیگر

Francesco Zucconi is a Full Professor in the Department of Mathematical, Computational, and Physical Sciences at the University of Udine, Italy. He specializes in algebraic geometry and is actively involved in both research and teaching, currently offering the course Geometria II in the 2024–2025 academic year. Research Interests: His work centers on core areas of algebraic geometry, including explicit birational geometry, Fano varieties, algebraic surfaces, and Torelli-type theorems. He investigates structural properties of algebraic varieties using tools from cohomology, moduli theory, and geometric invariant theory. Recent Research Trends: His recent publications explore advanced topics such as Mori dream spaces, generalized adjoint forms, moduli of spin curves, and geometric configurations on del Pezzo 3-folds. These works demonstrate a consistent focus on classification problems, birational rigidity, and the interplay between algebraic structures and geometric configurations. Scientific Awards: No awards or honors mentioned in the provided text. Advising and Grants: There is no information available regarding student supervision, research grants, or funded projects. Labs and Research Teams: No specific research laboratory or collaborative team is mentioned in the provided content.

Peter Smillieمشاهده پروفایل

استاد

• Differential Geometry
• Teichmüller Theory
• Moduli Spaces
• +۴ مورد دیگر

Peter Smillie is a Research Group Leader (W2-Junior Professor) at the Max Planck Institute for Mathematics in the Sciences , Leipzig, with a research focus on differential geometry , harmonic maps , and Teichmüller theory . He previously held positions at the University of Heidelberg and Caltech. Education: Ph.D. in Mathematics, Harvard University (2018), advised by Shing-Tung Yau B.S. in Mathematics, Stanford University (2011) Smillie's research explores moduli spaces of geometric structures , particularly their intrinsic geometric properties. His work bridges pure mathematics and applications to general relativity and physics , with projects like Organic Materials by Geometrical Design at HITS. He also investigates minimal surfaces in symmetric and hyperbolic spaces, and their connections to integrable systems. Recent publications highlight trends in minimal surface theory , harmonic maps , and fullerene graph enumeration , often appearing in journals like Duke Mathematical Journal and Commentarii Mathematici Helvetici . Scientific Awards: NSF Graduate Research Fellowship (2011-2014) Smillie has advised students such as Dominique Ostermayer (joint Ph.D. with HITS) and Julia Piazolo (bachelor’s thesis on minimal surface index). His teaching spans Differential Geometry at Heidelberg and Harmonic Maps at Caltech. He is affiliated with the Heidelberg Experimental Geometry Lab (HEGL) and has presented at conferences including the Geometric Structures (re)United workshop and Higher Teichmüller Theory conference.

• Geometric Group Theory
• Hyperbolic Geometry
• Curves on Surfaces
• +۳ مورد دیگر

Marie Trin is a postdoctoral researcher at the Max Planck Institute for Mathematics in the Sciences (Leipzig) working in Prof. Anna Wienhard's research group since completing her PhD in June 2024. She maintains dual academic engagement through ongoing teaching appointments at Université de Rennes. Her research focuses on the intersection of geometric structures with topological dynamics, particularly examining: Geodesic currents and their applications to surface geometry Mapping class group actions on curve complexes Thurston compactification for non-compact hyperbolic surfaces Combinatorial properties of arc systems on surfaces Recent publications demonstrate methodological innovation in applying geometric group theory to solve longstanding problems in surface topology, with particular emphasis on counting techniques for geometric structures and stability properties of subgroup embeddings. Her 2024 thesis “Application des courants géodésiques à la géométrie des surfaces” established foundational connections between geodesic current theory and classical surface geometry. As an educator, she implements Federico Ardila’s teaching axioms through mathematics outreach projects and structured coursework in Euclidean geometry, probability, and computational mathematics using Python/Xcas. Her doctoral training at Université de Rennes under Juan Souto culminated in significant contributions to the geometric analysis of surface curves. She actively participates in research networks including the “Groups, Dynamics and Surfaces” conference series and maintains collaborative projects across European mathematical institutes through the Max Planck research framework.

Fanny Kasselمشاهده پروفایل

استاد پژوهشی

• Discrete subgroups of Lie groups
• Geometry
• Dynamics
• +۴ مورد دیگر

Fanny Kassel is a Research Director at the Centre National de la Recherche Scientifique (CNRS) , affiliated with the Alexander Grothendieck Laboratory at the Institut des Hautes Études Scientifiques (IHES). Her research bridges discrete subgroups of Lie groups, geometry, and dynamics, with emphasis on convex projective geometry, pseudo-Riemannian structures, and Anosov representations. She leads the ERC Starting Grant DiGGeS and organizes the monthly seminar Geometry and Discrete Groups at IHES. Her work explores the interplay between geometric group theory, dynamical systems, and homogeneous spaces, addressing: Convex cocompactness in Coxeter groups and projective geometry Eigenvalue gaps in hyperbolic dynamics Geometric structures arising from discrete group actions Reductive homogeneous spaces and their compactifications Recent publications (2016–2025) demonstrate a consistent focus on geometric rigidity, dynamics of group actions, and applications to Teichmüller theory. Trends include unified frameworks for pseudo-Riemannian and projective geometries, and extensions of classical results to higher-rank settings. Scientific Awards: ERC Starting Grant DiGGeS (European Research Council) Leadership & Collaborations: She coordinates international workshops (e.g., Homogeneous Dynamics and Anosov Representations at SLMath) and serves on editorial boards for Publications Mathématiques de l'IHES , Journal of Lie Theory , and Geometriae Dedicata . Her research involves extensive collaborations with mathematicians globally.

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

Emre Sertöz is an assistant professor with tenure in the Algebra, Geometry, and Number Theory group at the Mathematical Institute of Leiden University. Prior to his current position, he held postdoctoral positions at Leibniz University Hannover, Max Planck Institute for Mathematics in Bonn, and Max Planck Institute for Mathematics in the Sciences in Leipzig. He completed his PhD in Mathematics at Humboldt University of Berlin with a short stay at University of Amsterdam. His educational background includes: PhD in Mathematics, Humboldt University of Berlin (with a short stay at University of Amsterdam) Dr. Sertöz's research focuses on the intersection of algebraic geometry, number theory, and computational mathematics. His work primarily explores the arithmetic properties of periods of algebraic varieties, computational methods in algebraic geometry, and moduli spaces. He has developed computational tools like PeriodSuite for calculating periods and Picard ranks of surfaces. His research bridges theoretical mathematics with practical computational approaches, making significant contributions to understanding the transcendental aspects of algebraic varieties. His scholarly contributions have been published in prestigious journals including the Journal of the London Mathematical Society, Algebra & Number Theory, and SIAM Journal on Applied Algebra and Geometry. His work shows a strong trend toward integrating computational methods with classical algebraic geometry problems, particularly in the areas of period computation, Hodge theory, and moduli spaces. Dr. Sertöz has received recognition for his work through invitations to present at notable venues such as Oberwolfach, and his research has been supported through various academic positions at prestigious institutions. As an advisor, Dr. Sertöz has mentored several Master's students including Rafael Mohr, Samuele Pollaci, and Kamillo Ferry. His organizational contributions include co-organizing workshops and seminars on topics ranging from computational geometry to Hodge structures, demonstrating his commitment to advancing research in his field. His current and upcoming activities include organizing the Lorentz workshop "Recurrence, transcendence, and Diophantine approximation" in July 2025, and various reading seminars on advanced topics in algebraic geometry.

Zoe Wyattمشاهده پروفایل

استادیار

• Partial Differential Equations
• Mathematical Physics
• General Relativity
• +۳ مورد دیگر

Zoe Wyatt is an Assistant Professor at the University of Cambridge's Department of Pure Mathematics and Mathematical Statistics (DPMMS) and a College Lecturer at Murray Edwards College. She holds a PhD from the University of Edinburgh and degrees from Cambridge (MMath, BA). Her research focuses on the analysis of partial differential equations in mathematical physics, particularly solutions to the Einstein equations of general relativity. She has held postdoctoral fellowships at DPMMS and Darwin College, and previously served as a Lecturer in Analysis at King’s College London. Wyatt is deeply engaged in mathematics outreach. She co-founded the Emmy Noether Society for female/non-binary mathematicians at Cambridge and initiated the Edinburgh Maths Circle, which earned her the Sir William Darling Memorial Prize. Her teaching includes a 3-week M.Sc. course on PDEs at AIMS Rwanda and tutoring at AIMS South Africa. She also uses stand-up comedy (via Bright Club) to popularize STEM topics, blending humor with explanations of black holes and particle physics. Her academic career includes a year teaching at the African Institute for Mathematical Sciences (AIMS) in Cape Town. She actively promotes diversity in mathematics through events like London Women in Maths Day and 'Girls in Physics' talks. Recent research collaborations span global stability of spacetimes, relativistic fluids in cosmology, and Higgs boson dynamics, reflecting her expertise in geometric analysis and nonlinear PDEs.

Christin Bibbyمشاهده پروفایل

استادیار

• Combinatorics
• Algebraic Geometry
• Topology
• +۴ مورد دیگر

Christin Bibby is a tenure-track Assistant Professor in the Department of Mathematics at Louisiana State University (LSU), Baton Rouge. Her research focuses on the intersection of combinatorics, algebraic geometry, and topology, with expertise in hyperplane arrangements, configuration spaces, matroids, and representation stability. She holds a PhD from the University of Oregon and has held postdoctoral positions at the University of Michigan and Western University. Education: PhD in Mathematics, University of Oregon, 2015 MS in Mathematics, University of Oregon, 2011 BS in Mathematics (minor in Chemistry), Northern Arizona University, 2009 Research Interests: Christin’s work bridges algebraic topology and combinatorics, addressing questions about arrangements of subvarieties, configuration spaces, and their topological and algebraic properties. Recent efforts include studying representation stability in orbit configuration spaces and leveraging spectral sequences in tropical geometry. Her methods often involve geometric posets and matroid schemes, contributing to foundational insights in combinatorial algebraic topology. Grants: NSF Grant DMS-2204299 (current) Labs/Teams: Engages in collaborative research groups focused on algebraic combinatorics and geometric topology, including work with co-authors on projects such as moduli space compactifications and Leray models.

Wilderich Tuschmannمشاهده پروفایل

استاد

• Differential Geometry
• Riemannian Metrics
• Moduli Spaces
• +۴ مورد دیگر

Prof. Dr. Wilderich Tuschmann is a full professor at the Institute for Algebra and Geometry within the Faculty of Mathematics at the Karlsruher Institut für Technologie (KIT) . He leads the Differential Geometry Research Group and actively contributes to geometric analysis, moduli spaces of Riemannian metrics, and applications of geometry to data science and medical technology. Research Focus: Differential geometry, geometric topology, curvature analysis, and interdisciplinary applications in medical shape sensing and epidemic modeling. Key Collaborations: DFG Research Training Group 2229, HeKKSaGOn strategic partnerships, China Institute for Anthropomatics and Robotics. Recent Publications (2025-2024): Explored cohomology-based similarity metrics, moduli spaces with curvature bounds, geometric machine learning frameworks, and non-negatively curved metrics on manifolds. Conferences: Organized workshops in Oberwolfach, Kyoto/Sendai, Karlsruhe, and Sanya, focusing on metric geometry and data science intersections. Teaching: Delivers advanced mathematics lectures and differential geometry seminars at KIT.

Andreas Capمشاهده پروفایل

استاد

• Differential Geometry
• Parabolic Geometries
• BGG Sequences
• +۳ مورد دیگر

Andreas Cap is a Professor at the Faculty of Mathematics of the University of Vienna , with a research focus on Analysis, Geometric Structures, and Mathematical Physics . He serves as Vice-Speaker of the Vienna School of Mathematics , director of its University of Vienna branch, and DSPL (Doctoral Study Program Director) for the mathematics doctoral program. Research : His work centers on parabolic geometries , BGG sequences , and their applications to differential geometry, conformal/projective geometry, and mathematical physics. He leads the FWF-funded project Applications of parabolic geometries and BGG Sequences and contributes to COST Action CaLISTA. Publications : Recent articles explore topics like projective compactification , conformal holonomy , and Weyl structures , with a focus on invariant operators and geometric PDEs. Scientific service : Editor for journals including European Journal of Mathematics , Differential Geometry and Its Applications , and Monatshefte für Mathematik . Conferences : He has organized multiple workshops and conferences, such as the 2012 ESI program on geometry for higher spin gravity and the 2016 Brno DGA conference session. Contact : Office hours in fall 2023/24 are Wednesdays 10:00–11:00. Reach him at Andreas.Cap@univie.ac.at .