جست‌وجوی استاد و پژوهشگر

Christian Bargetzمشاهده پروفایل

استاد

• Nonlinear Functional Analysis
• Banach Spaces
• Locally Convex Spaces
• +۴ مورد دیگر

Christian Bargetz is a Professor of Functional Analysis at the University of Innsbruck, Austria, affiliated with the Faculty of Mathematics, Computer Science, and Physics (MIP). His primary research focuses on nonlinear functional analysis, Banach space theory, and distribution theory. He teaches advanced courses such as Optimization, Distribution Theory, and Functional Analysis, demonstrating his expertise in both theoretical and applied aspects of his field. Education: Completed his PhD in 2012 at the University of Innsbruck under the supervision of Norbert Ortner. His diploma thesis (2008) explored differential behaviors with Ulrich Oberst. Bargetz has held continuous academic positions since 2008, including roles as a lecturer and researcher. Research Interests: Specializes in iterative projection methods, generic properties of nonexpansive mappings, Fréchet spaces, and vector-valued distributions. His work bridges functional analysis with geometric measure theory and optimization, with applications in metric geometry and topological tensor products. Publications: Over 30 peer-reviewed articles in prestigious journals such as Canadian Journal of Mathematics , Journal of Mathematical Analysis and Applications , and Proceedings of the American Mathematical Society . Recent work includes studies on extremal nonexpansive mappings and Lipschitz function spaces. Grants & Projects: Principal investigator in FWF-funded projects on nonexpansive mappings and Banach spaces. Collaborates internationally, including with institutions in Israel, Poland, and Serbia. Teaching: Leads advanced courses in functional analysis, optimization, and distribution theory. Supervises bachelor's theses and master's projects on topics like extension operators for Lipschitz functions. Affiliations: Active member of the Functional Analysis working group and regularly participates in international conferences such as the Banach Afternoon, Winter School in Abstract Analysis, and DMV-ÖMG Annual Conferences.

David Fisherمشاهده پروفایل

استاد

• Geometric Rigidity Theory
• Dynamical Systems
• Geometric Group Theory
• +۳ مورد دیگر

David Fisher is the Milton B. Porter Professor of Mathematics at Rice University, specializing in geometric rigidity theory, dynamical systems, and geometric group theory. His research explores lattice actions, superrigidity, quasi-isometric embeddings, and the Zimmer program, with collaborations spanning institutions like the University of Chicago and Stanford University. B.S., Columbia University Ph.D., University of Chicago (1999) His work focuses on the interplay between group actions, Lie groups, and topology. Key contributions include advancements in Zimmer's conjecture, rigidity of warped cones, and quasi-isometric rigidity of solvable groups. His publications highlight collaborations with leading mathematicians such as Alex Eskin, Gregory Margulis, and Shmuel Weinberger. Fisher’s research intersects coarse geometry, harmonic maps, and measure rigidity, often addressing fundamental questions in non-uniform lattices and affine actions. He maintains active engagement in the mathematical community through publications and academic leadership.

Richard Douglas Canaryمشاهده پروفایل

استاد

• Hyperbolic 3-manifolds
• Higher Teichmüller theory
• Geometric group theory
• +۳ مورد دیگر

Richard Douglas Canary is a Professor in the Department of Mathematics at the University of Michigan , affiliated with the College of Literature, Science, and the Arts. His research focuses on hyperbolic 3-manifolds, Higher Teichmüller theory, geometric group theory, and low-dimensional topology. He holds a Ph.D. from Princeton University (1989) and has been at the University of Michigan since 1991, advancing from Assistant (1991–1996) to Associate (1996–2001) and full Professor (2001–present). Research Interests Canary's work explores geometric structures on low-dimensional manifolds, particularly hyperbolic 3-manifolds and Anosov representations. He has contributed to the Ending Lamination Conjecture, deformation spaces of Kleinian groups, and the development of pressure metrics in Higher Teichmüller theory. His collaborations have led to advancements in understanding geometric finiteness, convex cores, and Patterson-Sullivan measures. Awards and Recognition - Sloan Research Fellow (1993–1997) - Fellow of the American Mathematical Society (2015) - Simons Fellow (2020–2021, 2025–2026) - Sigma Xi Distinguished Lecturer (2015–2017) Recent Work Recent projects include studies on Patterson-Sullivan measures for Anosov groups, entropy rigidity in Hitchin representations, and bi-Lipschitz rigidity of discrete subgroups. His work often bridges geometric analysis, topology, and dynamics. Professional Activities Canary has held visiting positions at institutions like the Institut Henri Poincaré (Paris), MSRI (Berkeley), and Yale University. He contributed to the EMS Surveys in Mathematical Sciences and organizes lectures on geometric structures. His research frequently involves collaborative efforts with topologists and geometers worldwide.

• Geometric Measure Theory
• Optimal Transport
• Calculus of Variations
• +۳ مورد دیگر

Luigi Ambrosio is a Full Professor at the Scuola Normale Superiore di Pisa (SNS), specializing in geometric measure theory, optimal transport, and partial differential equations. His research focuses on the interplay between geometric analysis, functional analysis, and calculus of variations, with applications to metric measure spaces and stochastic processes. He has organized numerous conferences and schools on optimal transport and geometric analysis, including the 2025 'XXXV Convegno Nazionale di Calcolo delle Variazioni.' Key research interests include the theory of currents, regularity of flows, and the application of optimal transport to problems in probability and geometry. Notable contributions include foundational work on metric Sobolev spaces, RCD spaces, and the analysis of geometric flows. Ambrosio frequently collaborates with leading institutions and has supervised numerous seminars on topics ranging from gradient flows to non-smooth geometric structures. His publications span over 150 papers, addressing topics such as the regularity of vector fields, entropy flows in Carnot groups, and the stability of action functionals. Recent works (2021–2025) explore superposition principles for currents, sharp PDE estimates for random matching, and embedding theorems for metric spaces. Ambrosio is also active in academic leadership, contributing to editorial boards and international research networks.

• Differential Geometry
• Lorentzian Geometry
• Conformal Geometry
• +۴ مورد دیگر

Associate Professor Thomas Leistner holds a position in Pure Mathematics at the University of Adelaide, within the School of Computer and Mathematical Sciences under the Faculty of Sciences, Engineering and Technology. He earned his PhD from Humboldt-University Berlin, followed by postdoctoral roles at Berlin and Adelaide before becoming an Assistant Professor at the University of Hamburg. His research focuses on differential geometry, particularly Lorentzian and conformal geometries, holonomy groups, and their applications in mathematical physics, general relativity, and string theory. His work explores curved spaces and spacetimes, their geometric properties, symmetries, and connections to differential equations. Notable areas include conformal transformations, holonomy classifications, and geometric structures like Walker metrics and Cahen-Wallach spaces. Recent publications emphasize Lorentzian homogeneous spaces, conformal Killing tensors, and completeness properties of compact manifolds. Leistner is eligible to supervise Masters and PhD students in Pure Mathematics, specializing in geometry and related fields. Though no specific grants or awards are listed, his research maintains an active focus on foundational geometric problems with interdisciplinary relevance.

• Low-Dimensional Topology
• Geometric Group Theory
• Mapping Class Groups
• +۳ مورد دیگر

Prof. Sebastian Hensel is a Professor of Pure Mathematics at Ludwig Maximilian University of Munich (LMU), serving as Dean of Studies at the Mathematical Institute. His research focuses on low-dimensional topology, geometric group theory, and their interplay with mapping class groups, handlebody groups, and diffeomorphism groups of surfaces. He holds a PhD from the University of Bonn (2011) and has held positions at the University of Chicago as a Dickson Instructor and in Bonn before joining LMU. Research interests include algebraic and geometric properties of mapping class groups, handlebody groups, and their actions on geometric spaces. Recent work explores applications of geometric group theory to surface diffeomorphism groups. Preprints and publications span topics like thick laminations, curve graphs, and handlebody group rigidity. Teaching responsibilities include courses on geometric group theory, Riemannian geometry, and topology. He co-organizes advanced seminars such as the Geometry and Dynamics of Homeomorphisms and Representation Theory block seminars. His work also extends to pedagogical projects, including a textbook on representation theory for students and translations of foundational papers like Hilbert's ninth-degree equation. Current sabbatical (Winter 2024/25) involves collaboration on seminars while maintaining research output. The Geometry and Topology Working Group at LMU is central to his academic activities.

Daniel Monclairمشاهده پروفایل

مدرس ارشد

• Differential Geometry
• Dynamical Systems
• Lorentzian Manifolds
• +۵ مورد دیگر

Daniel Monclair is a Senior Lecturer at Université Paris-Saclay , affiliated with the Orsay Mathematics Laboratory and the Topology and Dynamics Team . His work bridges Differential Geometry and Dynamical Systems , focusing on group actions, pseudo-Riemannian geometry, and Anosov representations. Education: PhD in Mathematics (2014, ENS de Lyon), HDR (2025, Paris-Saclay University). Research interests include Lorentzian geometry , convergence groups , isometric actions , and Anosov representations . His recent articles analyze pseudo-Riemannian hyperbolic geometry, anti-de Sitter manifolds, and geometric structures for Anosov groups. Key themes: spectral analysis of Lorentzian manifolds, regularity of limit sets, and dynamics of spacetime attractors. Email: daniel.monclair@universite-paris-saclay.fr Orsay Institute of Mathematics, Building 307, Office 2M22 F-91405 Orsay Cedex, France

Cornelia Drutuمشاهده پروفایل

استاد

• Geometric Group Theory
• Ergodic Theory
• Number Theory

Prof. Cornelia Drutu is a Professor of Mathematics at the Mathematical Institute , University of Oxford, specializing in geometric group theory, ergodic theory, and their applications to number theory. She holds a PhD and Habilitation, with significant contributions to the understanding of random groups, median structures, and divergence in Lie groups. Research Interests: Geometric Group Theory Ergodic Theory Number Theory Recent Publications Trends: Her work spans geometric analysis of random groups, Kazhdan projections, median geometries, and divergence functions in non-positively curved spaces. Scientific Awards: Whitehead Prize (2009)

• Combinatorial group theory
• Geometric semigroup theory
• Algorithmic problems in algebra
• +۶ مورد دیگر

Robert D. Gray is a Professor of Mathematics at the School of Mathematics, University of East Anglia. His research focuses on combinatorial and geometric group and semigroup theory, algorithmic problems in algebra, decidability, homological finiteness properties, and group actions on graphs and topological spaces. EPSRC Research Fellow Editorial Board: International Journal of Algebra and Computation Available for PhD supervision in semigroup and inverse monoid theory His recent work explores: Topological finiteness properties of monoids Undecidability in one-relator inverse monoids Algorithmic properties of inverse monoids Maximal subgroups in special inverse monoids Key article trends include: Geometric and algorithmic aspects of inverse monoids Homological properties of semigroups Connections between group theory and semigroup theory Applications to graph theory and automata Scientific Awards: EPSRC Fellowship EP/V032003/1 EPSRC grant EP/N033353/1 EPSRC Postdoctoral Fellowship EP/E043194/1 Contact: Room S1.29, School of Mathematics, University of East Anglia, Norwich NR4 7TJ. Email: Robert.D.Gray@uea.ac.uk . Phone: +44 1603 591443.

Tullia Dymarzمشاهده پروفایل

استاد

• Geometric group theory
• Quasi-isometric rigidity
• Large scale geometry of finitely generated groups
• +۵ مورد دیگر

Tullia Dymarz is a Professor in the Department of Mathematics at the University of Wisconsin, Madison . Her research focuses on geometric group theory , particularly quasi-isometric rigidity , large scale geometry of groups, and quasiconformal analysis . She has been awarded the NSF RTG grant (2023–Present) and NSF CAREER grant (2016–2023), and was a Visiting Fellow at MSRI (2016). Research Trends: Her work explores the metric geometry of solvable and nilpotent Lie groups, quasi-isometric classification of lamplighter groups, and rigidity theorems like Tukia-type results. Key themes include geometric invariants, boundary mappings, and large-scale analysis of group structures. Scientific Awards NSF RTG grant (2023–Present) NSF CAREER grant (2016–2023) MSRI Fall 2016 Visiting Fellowship Service & Leadership Graduate Admissions Chair (2018–2024) Graduate Faculty Executive Committee (2021–Present) Physical Sciences Divisional Committee (2018–2021) Outreach Faculty mentor for Girls Math Night Out! Faculty mentor for Directed Reading Program

• Mathematics Education
• Differential Geometry
• Natural Sciences
• +۳ مورد دیگر

Prof. Hülya KADIOĞLU is a Mathematics Education faculty member at Yıldız Technical University's Faculty of Education , Department of Mathematics and Science Education. With over 15 years of academic experience, she has held positions from Lecturer to Full Professor since 2024. PhD in Mathematics from Gazi University (2007-2011) Postdoctoral research at Idaho State University (2011-2012) Research Interests span differential geometry, Lie algebras, and mathematics education innovation. Her work combines geometric structures with computational methods while developing novel educational approaches for mathematical concepts. Awards include multiple TÜBİTAK Publication Incentive Prizes (2013, 2018) and Yıldız Technical University Faculty-Level Authorship Awards (2018). She has supervised multiple graduate theses and managed 9 funded projects, including several TÜBİTAK initiatives focused on mathematics education and geometric understanding. Her publication record includes 39 WoS-indexed articles with 26 H-index and over 52 total citations.

• Motor Neuroscience
• Bimanual Coordination
• Motor Learning
• +۵ مورد دیگر

J.J. Buchanan is a Professor at the Department of Health and Kinesiology, Texas A&M University, and Program Chair of Kinesiology and Sport Management. He is also affiliated with the Faculty of Neuroscience at Texas A&M. His research focuses on motor neuroscience, bimanual coordination, observational learning, and neurorehabilitation. Ph.D. in Complex Systems from Florida Atlantic University (1996) M.A. in Experimental Psychology from Florida Atlantic University (1992) B.A. in Psychology from University of Texas at San Antonio (1985) His research explores the dynamics of motor skill acquisition, the role of perceptual feedback in motor performance, and the application of augmented reality in rehabilitation. Google Scholar articles highlight advancements in transcranial stimulation, coordination stability, and memory consolidation during wakefulness. Buchanan has secured numerous grants from federal and private institutions, including the National Science Foundation, Morton Cure Paralysis Fund, and Qatar National Fund, for projects involving stroke rehabilitation, robotic limb creation, and motor learning enhancement. He has mentored multiple doctoral students and contributed to over 15 book chapters. His work bridges neuroscience, kinesiology, and robotics to improve human motor function and understanding of perceptual-motor integration.

Thomas Haettelمشاهده پروفایل

مدرس ارشد

• Geometric Group Theory
• Nonpositive Curvature Geometry
• Metric Spaces
• +۳ مورد دیگر

Thomas Haettel is a Senior Lecturer at the University of Montpellier and IUT Montpellier-Sète since 2013. He is a Junior member of the Institut Universitaire de France (IUF) for 2025-2030. His academic affiliation spans the Faculty of Science's Department of Mathematics, where he contributes to research and teaching. His research focuses on geometric group theory, specifically group actions on nonpositively curved spaces. Key areas include: Combinatorial nonpositive curvature (CAT(0) cube complexes, Helly graphs, Garside categories) Coarse nonpositive curvature (hierarchically hyperbolic spaces, coarse median spaces) Continuous nonpositive curvature (symmetric spaces, Teichmüller spaces, injective metric spaces) Braid groups and Artin-Tits groups Mapping class groups and surface fundamental groups His article analysis reveals: Geometric rigidity of higher rank lattices Injective metric structures in buildings and symmetric spaces New Garside theory applications Proper affine actions on Lp spaces Horofunction compactifications Automorphism classifications in Helly graphs Awards: IUF Junior membership HDR (Habilitation à Diriger les Recherches) 2021 He supervises PhD students in geometric group theory and has held visiting positions at CRM Montréal, EPFL, and Princeton University.

Mikael de la Salleمشاهده پروفایل

استاد

• Functional Analysis
• Group Theory
• Operator Algebras
• +۳ مورد دیگر

Mikael de la Salle is a CNRS Senior Researcher (Directeur de recherche) at the Institut Camille Jordan, Université Claude Bernard Lyon 1. He received his PhD from Université Paris 6 in 2009 and his Habilitation from ENS de Lyon in 2016. Previously, he held positions at Institut de Mathématiques de Jussieu, DMA, Laboratoire de Mathématiques de Besançon, and École Normale Supérieure de Lyon. During 2023-2024, he was a member at the Institute for Advanced Study in Princeton. His research focuses on interactions between functional analysis and group theory, including operator algebras, harmonic analysis, ergodic theory, and geometric group theory. His publications demonstrate expertise in non-commutative functional analysis, group representations, and geometric properties of discrete groups. He has received the Prix Charles-Louis de Saulce de Freycinet (2021) and was an invited speaker at the International Congress of Mathematicians (2022). He advises or has advised several students including Ignacio Vergara, Emilie Mai Elkiaer, Guillaume Dumas, and Martin Gilabert Vio. He organizes academic events such as the Entropies School/Workshop (2018) and serves on editorial boards for Confluentes Mathematici, Mathematische Zeitschrift, and Proceedings of the London Mathematical Society.

• Differential Geometry
• Kähler Geometry
• Symplectic Geometry
• +۲ مورد دیگر

Michela Zedda is an Associate Professor at the Department of Mathematical, Physical and Computer Sciences of the University of Parma. Her research focuses on differential and symplectic geometry, particularly in Kähler metrics, Sasakian manifolds, and geometric quantization. Department: Mathematical, Physical and Computer Sciences (University of Parma) Academic Rank: Associate Professor Email: michela.zedda@unipr.it Her work explores the interplay between Kähler and symplectic structures, with key contributions to projectively induced metrics, immersions into complex space forms, and the geometry of Cartan-Hartogs domains. Recent publications (2024–2025) address scalar flat metrics on line bundles and symplectic cones over Sasakian manifolds. Zedda's research spans geometric analysis, including the Yamabe problem, Ricci solitons, and stability under Lie group actions. She has extensively studied diastasis functions, TYZ expansions, and balanced metrics in both Cartan and Hartogs domains. Teaching appointments include Geometry courses for Mathematics and Management Engineering students at the University of Parma (2022–2025) and previous roles in Mathematics and Dental Medicine programs. No scientific awards or advisees are documented in the provided texts.