جستجوی استاد راهنمای دانشگاهی

Johan Taflin is a Lecturer at the University of Burgundy, affiliated with the Institute of Mathematics of Burgundy (IMB) under the Faculty of Science. His research focuses on complex dynamics in several variables and pluripotential theory, with significant contributions to attracting sets, equidistribution, and moduli spaces of dynamical systems. He has led the ANR DynAtrois project since 2025 and oversees the new Master of Mathematics program launching in 2025. Research Interests: Complex dynamics in projective spaces and several variables Pluripotential theory and its applications Dynamical systems, attractors, and moduli spaces Interdisciplinary links with mathematical physics and algebraic geometry Publications Trends: His work spans complex dynamics, including studies on blenders, postcritically finite maps, and equidistribution toward Green currents. Key subfields include holomorphic endomorphisms, algebraic geometry, and mathematical physics. Leadership: He directs the ANR DynAtrois project (2025–2030) and manages the Dijon Master of Mathematics program, which emphasizes fundamental and applied mathematics with ties to artificial intelligence.

• Complex Dynamics
• Pluripotential Theory
• Dynamical Systems
• +۲ مورد دیگر

Maxim Kontsevich has been a permanent professor at the Institut des Hautes Études Scientifiques (IHÉS) since 1995, holding the AXA-IHES Chair for Mathematics . He is also Professor at Rutgers University (one month per year since 1997) and was Professor at University of California, Berkeley (1993–1995). Born 25 August 1964 in Khimki, former USSR, he became a French citizen in 1999. Education: Ph.D. in Mathematics, University of Bonn, March 1992. Research Interests: Prof. Kontsevich’s work lies at the intersection of algebraic geometry , mathematical physics , and quantum theory . He introduced revolutionary ideas in mirror symmetry , non-commutative geometry , and deformation quantization , creating new algebraic structures that have found applications far beyond their original contexts. His current ERC Synergy Grant “ReNew Quantum” (2019-2025) explores recursive and exact new quantum theory . Publications & Trends: Across more than 50 influential papers, Kontsevich has consistently pushed the boundaries of enumerative geometry , motivic integration , and topological field theory . His recent work delves into symplectic aspects of homological algebra , motivic Donaldson-Thomas invariants , non-archimedean geometry , and integrable systems , revealing deep connections between geometry, algebra, and physics. Scientific Awards & Honors: Fields Medal (1998) Crafoord Prize (2008) Shaw Prize in Mathematical Sciences (2012) Breakthrough Prize in Fundamental Physics (2012) Breakthrough Prize in Mathematics (2014) ERC Synergy Grant “ReNew Quantum” (2019) AMS Moore Prize (2025) Doctor Honoris Causa: Aarhus University (2014), Universität Wien (2015), Syddansk Universitet (2023) Member of Académie des Sciences, Institut de France, Academia Europaea, National Academy of Sciences (foreign), London Mathematical Society (honorary) Grants & Leadership: As Principal Investigator of the ERC Synergy Grant “ReNew Quantum” (€10 million, 2019-2025), Kontsevich coordinates an international team advancing exact methods and resurgence in quantum field and string theories. Editorial Service & Community Roles: He serves on the editorial boards of Compositio Mathematica , Publications Mathématiques IHÉS , Journal of Noncommutative Geometry , and several other leading journals, shaping the direction of contemporary mathematical research.

• Algebraic Geometry
• Mathematical Physics
• Mirror Symmetry
• +۷ مورد دیگر

Vasily Pestun is a Permanent Professor of theoretical physics at the Institut des Hautes Études Scientifiques (IHÉS) in Bures-sur-Yvette, France, a position he has held since 2014. Previously he was a member at the Institute for Advanced Study (2011–2014) and a Junior Fellow of the Harvard Society of Fellows (2008–2011). Education Ph.D. in Physics, Princeton University (2008). Thesis: Wilson loops in supersymmetric gauge theories under the supervision of Edward Witten. B.S. & M.S. in Physics (summa cum laude), Moscow Institute of Physics and Technology (MIPT) (2003). Research Interests Pestun’s research lies at the intersection of quantum field theory, string theory and integrable systems . He is renowned for developing supersymmetric localization techniques that yield exact results in strongly-coupled supersymmetric gauge theories placed on curved manifolds. His recent work explores deep connections between quiver gauge theories , conformal field theories , quantum algebras and integrable systems , with applications to the geometric Langlands programme . Selected Awards & Honours Hermann Weyl Prize (2016) ERC Starting Grant QUASIFT (2015–2020) Junior Fellow, Harvard Society of Fellows (2008–2011) Porter Ogden Jacobus Fellowship, Princeton University (2007–2008) Centennial Fellowship, Princeton University (2003–2008) Joseph Henry Merit Prize, Princeton University (2003) Pomeranchuk Fellowship, ITEP (2003) Russian Federation President Fellowship (1997) Gold Medal, 28th International Physics Olympiad (1997) Grants & Funding Principal Investigator, ERC Starting Grant Quantum Algebraic Structures In Field Theories (QUASIFT) – €1.5 million (2015-2020) Professional Service & Outreach Pestun serves as an editor for Letters in Mathematical Physics and regularly referees for leading journals. He has organised several high-profile meetings and schools, including the 2018 month-long programme “Localization Techniques in Quantum Field Theories” at Stony Brook, and the 2019 IHES conference “Higher Structures in Holomorphic and Topological Field Theory”. He has given more than 100 invited lectures and seminar talks world-wide.

• Mathematical Physics
• Quantum Field Theory
• String Theory
• +۷ مورد دیگر

Emanuele Macrì is a Professor at the Laboratoire de mathématiques d'Orsay, Université Paris-Saclay, specializing in algebraic geometry with a focus on derived categories, stability conditions, and moduli spaces. He holds editorial roles at Mathematische Zeitschrift, International Mathematics Research Notices, and Selecta Mathematica. His research explores hyperkähler manifolds, Fano varieties, and wall-crossing phenomena, contributing to foundational advancements in geometric stability theory. Education & Positions Current roles include: Professor, Université Paris-Saclay (since 2024) Member of the Orsay Mathematics Laboratory (LMO) Research Interests Key areas of study encompass: Derived categories of coherent sheaves and their stability conditions Moduli spaces of sheaves on K3 surfaces and hyperkähler varieties Applications of wall-crossing techniques to classical algebraic geometry problems Geometry of Fano varieties and hyperkähler manifolds Publications & Trends Recent work emphasizes: Advances in understanding hyperkähler manifolds via stability conditions (e.g., Mukai models of Fano varieties ) Classification of hyperkähler fourfolds using Riemann-Roch polynomials Investigations into antisymplectic involutions and their geometric implications Development of stability frameworks for Kuznetsov components in derived categories Awards & Recognition Plenary speaker at the 2025 Summer Research Institute in Algebraic Geometry Member of the Accademia dei Lincei (2024) Medaglia dei XL per la matematica (2023) Invited speaker at the International Congress of Mathematicians 2022 Advising & Grants Macrì has advised numerous PhD students and postdocs, including: Current students: Matteo Verni, Vanja Zuliani Notable past students: Luigi Martinelli, Benjamin Schmidt He leads the ERC Synergy Grant HyperK (2020–2026), exploring hyperkähler manifolds and related geometries. Labs & Collaborations Active in organizing workshops and seminars, including: HyperK workshop series (2020–2025) Reading seminars on hyperkähler geometry and moduli spaces Working groups on P=W conjecture and D-modules

• Algebraic Geometry
• Derived Categories
• Moduli Spaces
• +۳ مورد دیگر

Shing-Tung Yau is a distinguished mathematician and professor associated with the Shing-Tung Yau Center at Southeast University's School of Physics, reflecting his profound influence in mathematical physics. His career spans premier institutions including Harvard University (emeritus) and Tsinghua University, where he holds active positions. Yau's research centers on differential geometry , mathematical physics , and geometric analysis , with transformative work on Calabi-Yau manifolds underpinning string theory. His investigations into Einstein's equations, black hole thermodynamics, and geometric flows bridge pure mathematics and theoretical physics, driving advancements in quantum gravity and mirror symmetry. His publications reveal consistent focus on geometric structures in theoretical physics, particularly Calabi-Yau applications in string compactification and geometric flows for singularity analysis. Recent works emphasize Kähler-Einstein metrics and stability in algebraic geometry. Scientific accolades include: Fields Medal (1982) for contributions to partial differential equations and Calabi conjecture Wolf Prize (2010) for geometric analysis breakthroughs MacArthur Fellowship (1985) and Crafoord Prize (1994) National Medal of Science (1997) for unifying geometry and physics Yau has mentored over 50 doctoral students, including Gang Tian and Huai-Dong Cao, shaping modern geometric analysis. He leads collaborative initiatives like the Harvard-Yau Center and Tsinghua's Mathematical Sciences Center, fostering cross-disciplinary research in geometric methods for quantum gravity. Current efforts focus on geometric foundations of quantum information and gravitational wave mathematics.

• Differential Geometry
• Mathematical Physics
• General Relativity
• +۳ مورد دیگر

Matei Toma is a Professor at the University of Lorraine, affiliated with the Faculty of Science and Technology. His research focuses on Algebraic Geometry, Complex Geometry, and Moduli Spaces, with significant contributions to the study of stable sheaves, Hodge theory, and non-Kählerian surfaces. Research Trends: Recent publications highlight work on Hodge-Riemann relations, positive currents, Hermitian Yang-Mills connections, and moduli space compactifications. Scientific Collaborations: Collaborated with Julius Ross, Daniel Greb, and others on advanced geometric structures and stability conditions.

• Algebraic Geometry
• Complex Geometry
• Moduli Spaces
• +۳ مورد دیگر

Renaud Detcherry is a Lecturer (Maître de Conférences) at the University of Burgundy, affiliated with the Institute of Mathematics of Bourgogne (UMR 5584 CNRS) within the Faculty of Science and Technology. He has held this position since September 2020 and is part of the Geometry, Algebra, Dynamics and Topology (GADT) research team. His office is located in the Mirande Building (Office 314, Wing A) at the university's Dijon campus. His research focuses on low-dimensional topology and quantum invariants, including: 3-manifold topology, colored Jones polynomials, Witten-Reshetikhin-Turaev TQFT, quantum representations of mapping class groups, skein modules, and connections between quantum invariants and classical topology through various conjectures (Witten, volume, AJ, AMU). He also investigates Dehn surgeries, cosmetic surgery conjecture, and homological representations of surface diffeomorphism groups. Detcherry's recent publications demonstrate a consistent focus on quantum topology invariants and 3-manifold theory, particularly skein modules and their relationships with geometric structures. His work frequently explores connections between quantum algebra and classical topological concepts, with significant contributions to understanding the representation theory aspects of mapping class groups and the geometric properties of quantum invariants. He actively organizes academic events, including co-organizing the upcoming 'New Perspectives on Skein Modules' conference at CIRM (2025) and previously co-organizing the GDR Tresses meeting on 'Geometric and Quantum Topology' (2021) and a working group on modular surface groups (2021-2022).

• Low-dimensional Topology
• Quantum Topology
• 3-manifolds
• +۵ مورد دیگر

Fanny Kassel is a CNRS Research Director at the Institut des Hautes Études Scientifiques (IHES). Her research focuses on geometric, dynamical, and spectral properties of discrete subgroups of Lie groups, particularly their actions on homogeneous spaces, geometric structures on manifolds, and connections to higher Teichmüller-Thurston theory. She has made significant contributions to pseudo-Riemannian homogeneous spaces and Anosov representations. Research Themes : Discrete subgroups of Lie groups Geometric group theory Anosov representations Higher Teichmüller theory Pseudo-Riemannian geometry Article Trends : Her recent work spans convex projective geometry, spectral analysis on non-Riemannian spaces, and dynamics of discrete group actions. Papers emphasize properness criteria for group actions, combination theorems, and spectral gaps in hyperbolic and pseudo-Riemannian contexts, often involving collaborations with experts like Jeff Danciger, François Guéritaud, and Toshiyuki Kobayashi. Scientific Honors : Mathematics Medal, French Academy of Sciences (2024) CNRS Bronze Medal (2015) ERC Starting Grant (2016) Invited speaker at ICM Rio de Janeiro (2018)

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

Johannes Anschütz is a Professor of Mathematics at the Orsay Institute of Mathematics, part of Université Paris-Saclay. His research focuses on arithmetic geometry, algebraic geometry, and p-adic Hodge theory, with a particular emphasis on the Fargues-Fontaine curve, moduli spaces, and perfectoid spaces. He collaborates extensively on topics like solid quasi-coherent sheaves, v-vector bundles, and prismatic Dieudonné theory. His work bridges algebraic geometry and number theory, addressing foundational questions in p-adic geometry and non-abelian Hodge theory. Recent contributions include advancements in the p-adic Simpson correspondence, Hodge-Tate stacks, and the development of Fourier transforms for Banach-Colmez spaces. Anschütz’s publications frequently involve collaborations with leading researchers such as Arthur-César Le Bras, Ben Heuer, and Lucas Mann. His research also explores descent theory in p-adic contexts, local models, and geometric Langlands programs in mixed characteristic settings. He currently holds an office at the Orsay Mathematics Laboratory (Room 2I20) and maintains active engagement in teaching and research seminars within the institute’s arithmetic and algebraic geometry team.

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

Daniele Faenzi is a Professor and Deputy Director at the Institute of Mathematics of Burgundy (IMB) , University of Burgundy. He specializes in algebraic geometry, vector bundles, moduli spaces, and related areas. Leadership: Deputy Director of IMB, responsible for ANR Fano-HK (2021-2026), EUR SupToPhAG (2021-2025), and BRIDGES (2022-2026). Collaborations: GDR GAGC (France), CAPES-COFECUB (Brazil), and Sino-French projects. Research focuses on vector bundles, moduli spaces, Fano and Hyperkähler varieties, logarithmic sheaves, and Cohen-Macaulay modules. His work connects algebraic geometry with commutative algebra, topology, and geometric invariant theory. Students: Supervised 13 PhD/post-docs (2010–2026) including Vladimiro Benedetti, Alan Muniz, and Felipe Monteiro. Teaching: Courses in algebra, mathematics for general degrees, and financial mathematics. Activities: Organized workshops in France, China, Japan, Switzerland, and Brazil (2023–2025).

• Algebraic Geometry
• Vector Bundles
• Moduli Spaces
• +۵ مورد دیگر

Emmanuel Ullmo serves as Director of the Institut des Hautes Études Scientifiques (IHES) since 2013, a position supported by BNP Paribas and the Institut Pierre Lamoure. Previously, he was Professor at Université Paris-Sud (2001), Director of the Department of Mathematics of Orsay (2007-2010), and President of the Commission of Experts. His international experience includes appointments at IMPA (Brazil), Princeton University, and Tsing-Hua University. His educational background includes: Graduate of École Normale Supérieure de Cachan (1985) PhD in Mathematical Sciences from Université Paris-Sud (1992) Ullmo's research focuses on arithmetic and algebraic geometry, particularly Diophantine questions on abelian varieties and Shimura varieties. His work integrates ergodic theory and o-minimal theory to address fundamental problems in number theory. He has made seminal contributions to the André-Oort conjecture, Zilber-Pink conjecture, and related equidistribution problems, creating innovative connections between algebraic geometry, model theory, and dynamical systems. Analysis of his recent publications reveals a progression toward increasingly interdisciplinary approaches, with growing integration of o-minimality and ergodic theory into classical arithmetic geometry. His collaboration network spans multiple mathematical specialties, reflecting the interconnected nature of modern mathematical research. The geometric aspects of conjectures and the application of measure-theoretic methods represent prominent trends in his current work. His notable scientific honors include: Invited Speaker at the International Congress of Mathematicians (Beijing, 2002) Member of the Institut Universitaire de France (2003-2008) Élie Cartan Prize from the Académie des Sciences de Paris (2006) As IHES Director, Ullmo oversees one of the world's premier mathematical research institutes, facilitating collaborations among leading mathematicians and theoretical physicists. He served on the editorial board of Inventiones Mathematicae since 2006, including as co-editor-in-chief (2008-2014), demonstrating his significant influence in the mathematical community. His leadership at IHES continues the institute's tradition of fostering groundbreaking research in pure mathematics. Ullmo's research program at IHES coordinates work across arithmetic geometry, with particular emphasis on the intersection of number theory, algebraic geometry, and model theory. His extensive collaborative network, evident in publications with Baldi, Klingler, Yafaev, and others, demonstrates his role in connecting diverse mathematical communities.

• Arithmetic Geometry
• Algebraic Geometry
• Diophantine Geometry
• +۵ مورد دیگر

Nikita Nekrasov is a Permanent Professor at the Institut des Hautes Etudes Scientifiques (IHES) since 2000. He is a prominent physicist known for his significant contributions at the interface of gauge theories, string theory, and modern mathematical physics. His work has profoundly enriched these interconnected fields of theoretical physics and mathematics. His research interests span Gauge Theories , String Theory , Mathematical Physics , Quantum Field Theory , Integrable Systems , Topological Field Theory , and Supersymmetric Gauge Theories . Nekrasov's work often bridges deep mathematical structures with physical phenomena, particularly in the context of supersymmetric gauge theories and their connections to string theory. His scholarly output demonstrates consistent focus on the mathematical structures underlying physical theories, with particular attention to integrable systems, topological aspects of field theories, and the geometric structures that emerge in quantum field theories. His research has established important connections between seemingly disparate areas of physics and mathematics. Nekrasov has received numerous prestigious awards including the Hermann Weyl Prize (2004), Jacques Herbrand Prize (2004), Compositio Mathematica Prize (2009), Ogden Porter Jacobus Fellow, Dicke Fellowship, and membership in the Harvard Society of Fellows. He has held significant academic positions including Permanent Professor at IHES since 2000, Robert H. Dicke Fellow at Princeton University (1999-2000), and Junior Fellow at Harvard Society of Fellows (1996-1999). He also maintains a senior researcher position at ITEP (Institute for Theoretical and Experimental Physics), Laboratory 180 of Particle Physics, though currently on leave.

• Gauge Theories
• String Theory
• Mathematical Physics
• +۴ مورد دیگر

Samuel Bronstein is a PostDoctoral Research Fellow at the Max Planck Institute for Mathematics in the Sciences (MPI MiS) in Leipzig, Germany. Previously, he completed his PhD at the Département de Mathématiques et Applications (DMA) of École Normale Supérieure (ENS) in Paris under Nicolas Tholozan and remains a member of the GDR Platon research group in Geometry and Groups. Education: PhD in Mathematics, École Normale Supérieure (completed August 2024) His research centers on geometric structures with expertise in Minimal Surfaces, Geometric Analysis, Conformal Geometry, Higgs Bundles, Higher Kleinian Groups, and Negative Curvature. Work integrates representation theory, dynamical systems, and Teichmüller theory to solve problems in geometric analysis. Analysis of his 2023-2025 publications reveals dominant themes: almost-Fuchsian structures in symmetric spaces, asymptotic Plateau problems, and Anosov representations, with cross-disciplinary contributions to mathematical biology via epidemic modeling. He actively shapes the academic landscape through workshop organization (e.g., 2025 Universal Teichmüller Theory Workshop) and participation in major conferences including IHP Program 'Highrags' (2025) and '20 Years of Anosov Representations' (2024).

• Minimal Surfaces
• Geometric Analysis
• Conformal Geometry
• +۳ مورد دیگر

Susanna Zimmermann is a Professor at the Department of Mathematics and Informatics, Universität Basel, with a detachment at the Institut de Mathématiques d'Orsay, University of Paris-Saclay. Her research focuses on birational geometry, Cremona groups, and real algebraic geometry. She holds editorial roles at EpiGA and Gazette , and has received prestigious awards including the 2024 ICBS Frontiers of Science Award and the 2020 CNRS Bronze Medal. She actively organizes conferences and workshops, including the annual Lectures Sophie Kowalevski and events under the ERC Saphidir project. Her teaching includes geometry courses at the University of Basel. Zimmermann is also an ambassador for science outreach initiatives like the Maison Poincaré and Fête de la Science. Research interests encompass birational geometry, Cremona groups, algebraic groups, and real algebraic geometry. Her work explores normal subgroups, group structures, real forms of algebraic varieties, and applications in birational complexity. Recent projects include studies on Mori fiber spaces and K-stability in Fano varieties. She collaborates internationally, leading research groups and mentoring postdocs like Eduardo Alves da Silva and Pascal Fong. Publications highlight contributions to Cremona group topology, decomposition of birational maps, and geometric group theory. Her work bridges algebraic geometry with topology, number theory, and applications in mathematical outreach. Zimmermann’s ERC-funded research explores connections between birational geometry and real Fano varieties, supported by Swiss and French institutions.

• Birational Geometry
• Cremona Groups
• Algebraic Groups
• +۳ مورد دیگر

Elba Garcia Failde is a Ramón y Cajal researcher at the Department of Mathematics , Universitat Politècnica de Catalunya (UPC), since July 2025. She is currently on leave from her position as associate professor (maîtresse de conférence) at the Institut de Mathématiques de Jussieu - Paris Rive Gauche (IMJ-PRG) of Sorbonne Université, where she was affiliated with the Topologie et Géométrie Algébriques (TGA) group. Her research spans pure and applied mathematics, with a focus on interdisciplinary connections. Research interests : Topological recursion (TR) and its geometric implications Moduli spaces of curves and combinatorial maps Integrable systems and resurgence theory Free probability, matrix integrals, and exact WKB methods Applications to modular forms and algebraic topology Interdisciplinary interactions between mathematical fields Scientific awards and grants : Hadamard fellowship (postdoctoral research at IPhT and IHES) ERC CombiTop grant (Université de Paris, under Guillaume Chapuy) Her current projects explore the geometry of topological recursion, dualities in mathematical structures, and connections between graph theory and moduli spaces, including large-genus asymptotics and non-orientable extensions.

• topological recursion
• moduli space of curves
• combinatorial maps
• +۶ مورد دیگر