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Summer Graduate School Topological and Geometric Structures in Low Dimensions (SLMath)
Organizers: LEAD Kenneth Bromberg (University of Utah), Kathryn Mann (Cornell University)<p>Laminations arise naturally in hyperbolic geometry and (pseudo-) Anosov flows [Image by Jeffrey Brock]</p>This school will serve as an introduction to the SLMath semester “Topological and Geometric Structures in Low-Dimensions”. The school consists of two mini-courses: one on Teichmüller Theory and Hyperbolic 3-Manifolds and the other on Anosov Flows on Geometric 3-Manifolds. Both topics lie at the interface of low-dimensional geometric topology (specifically, surfaces, foliations, and 3-manifolds) and low-dimensional dynamics. The first course will be targeted towards students who have completed the standard first year graduate courses in geometry, topology, and analysis while the second course will geared towards more advanced students who are closer to beginning research. However, we expect that all students will benefit from both courses.
Updated on Apr 21, 2025 03:17 PM PDT -
Program Kinetic Theory: Novel Statistical, Stochastic and Analytical Methods
Organizers: Laurent Desvillettes (Université Paris Cité), Irene M. Gamba (University of Texas, Austin), François Golse (Centre de Mathématiques Laurent Schwartz, École Polytechnique), Cyril Imbert (École Normale Supérieure), LEAD Pierre-Emmanuel Jabin (Pennsylvania State University), Qin Li (University of Wisconsin-Madison), Chiara Saffirio (Universität Basel), Weiran Sun (Simon Fraser University), Lexing Ying (Stanford University)Top: Neutrino interactions and neutrino-atom interactions. Bottom: Collision of two "waves"The focus of the proposed program is on so-called kinetic equations, describing the evolution of the of many-particle interacting systems. These models have the form of statistical flows, with their solutions being either a single or multiple point probability density functions or measures, supported in a space of attributes. The attributes are problem-dependent and can be molecular velocity, energy, opinion, wealth, and many others. The flow then predicts the evolution of the probability measure in time, position in space, and the interchanging of the particles' states by the transition probability.
The program will strive to give an overview of the novel mathematical tools used in kinetic theory through a broad range of classical and more recent applications.
Updated on Aug 29, 2024 07:56 PM PDT -
Program Recent Trends in Stochastic Partial Differential Equations
Organizers: Sandra Cerrai (University of Maryland), Yu Gu (University of Maryland), Massimiliano Gubinelli (University of Oxford), Davar Khoshnevisan (University of Utah), Andrea Nahmod (University of Massachusetts, Amherst), Hao Shen (University of Wisconsin-Madison), LEAD Lorenzo Zambotti (Sorbonne Université)Solution to the geometric stochastic heat equation on the sphere at a fixed timeThe topic Singular Stochastic Partial Differential Equations (singular SPDE) has rapidly grown to be an active research area at the interface of Stochastic Analysis and PDEs on one hand, and Mathematical Physics on the other hand. During this decade we have witnessed a series of tremendous breakthroughs in the solution theories of SPDEs, universality problems, large-scale asymptotic behaviors of solutions, and foundational relations with quantum field theories and geometry. Many long-standing problems have been resolved via newly developed methods – notably the theories of regularity structures and paracontrolled distributions – and deep connections with other fields are quickly emerging.
It is a natural time to convene a large-scale semester program.
Updated on Jul 09, 2024 04:18 PM PDT -
Program Complementary Program 2025-26
The Complementary Program has a limited number of memberships that are open to mathematicians whose interests are not closely related to the core programs; special consideration is given to mathematicians who are partners of an invited member of a core program.
Updated on Dec 03, 2024 03:13 PM PST -
Workshop Pathways Workshop: Kinetic Theory & Stochastic Partial Differential Equations
Organizers: LEAD Raluca Balan (University of Ottawa), François Golse (Centre de Mathématiques Laurent Schwartz, École Polytechnique), Qin Li (University of Wisconsin-Madison), Xiaoming Song (Drexel University), Rongchan Zhu (Beijing Institute of Technology)The Pathways workshop will bring together leading experts working at the intersection of kinetic theory and stochastic partial differential equations (SPDEs).
Updated on Jul 18, 2025 03:36 PM PDT -
Workshop Introductory Workshop: Kinetic Theory & Stochastic Partial Differential Equations
Organizers: Davar Khoshnevisan (University of Utah), Qin Li (University of Wisconsin-Madison), LEAD Konstantin Matetski (Columbia University; Michigan State University), Andrea Nahmod (University of Massachusetts, Amherst), Chiara Saffirio (Universität Basel), Xiangchan Zhu (Chinese Academy of Sciences)Parameter scan for deploying external electric field to control two-stream instability for Vlasov-Poisson.The goal of the workshop is to introduce non-experts to two active research areas: kinetic theory and stochastic partial differential equations. Kinetic theory studies the properties of interacting particle systems modeling various processes in non-equilibrium statistical mechanics. Stochastic partial differential equations describe dynamics subjected to random noises. The methods from the two areas complement each other in studies of the phenomena arising in physics, economics, life sciences, etc.
Updated on May 08, 2025 04:43 PM PDT -
Workshop Kinetic Theory: Novel Statistical, Stochastic and Analytical Methods
Organizers: Irene M. Gamba (University of Texas, Austin), LEAD Weiran Sun (Simon Fraser University)Top: Neutrino interactions and neutrino-atom interactions. Bottom: Collision of two "waves"This workshop will explore the latest advances in kinetic theory and stochastic particle dynamics in mean field regimes, covering both classical themes and emerging areas. Topics will include the derivation of kinetic type equations from particle and plasma systems, state-of-the-art numerical methods, studies of multiscale phenomena, and the applications of kinetic equations in physics, chemistry, computer sciences appearing in life sciences, social sciences, and machine learning. This workshop will offer an exciting opportunity to connect researchers from all stages and sub-areas and spark new ideas.
Updated on Jul 11, 2025 04:27 PM PDT -
Workshop Recent Trends in Stochastic Partial Differential Equations
Organizers: Sandra Cerrai (University of Maryland), LEAD Ilya Chevyrev (University of Edinburgh), Yu Deng (University of Chicago), Martina Hofmanova (Universität Bielefeld)The motion of a random string.The workshop aims to bring together researchers working on different facets of stochastic PDEs. The field of stochastic PDEs has seen many new techniques recently appear to tackle different problems, including renormalization, large scale and long-time behaviours, stochastic fluid dynamics, and homogenization. The goal of the workshop is to facilitate discussions and allow different communities to engage with one another one.
Updated on Jul 11, 2025 01:03 PM PDT -
Workshop Revisiting Fundamental Problems Workshop: Infinite-Dimensional Division Algebras - Algebraicity and Freeness
Organizers: Agatha Atkarskaya (The Hebrew University of Jerusalem), Jason Bell (University of Waterloo), LEAD Be'eri Greenfeld (University of California, San Diego), Susan Sierra (University of Edinburgh), LEAD James Zhang (University of Washington)Tribute to Hamilton's graffiti of the Quaternion Division Algebra, County Dublin, Ireland. Photo: Professor Peter Gallagher, Director Dublin Institute for Advanced Studies Dunsink Observatory (courtesy DIAS)Infinite-dimensional division algebras are essential in noncommutative algebra and noncommutative algebraic geometry, yet they have remained cryptic and largely unclassified. This workshop will address three key classical open problems concerning them: the Kurosh Problem, the Free Subalgebra Problem and Artin's Conjecture. We will review decades of progress on these wide-open problems and emphasize novel techniques and emerging theories and concepts that show promise in facilitating breakthroughs.
Updated on Jul 15, 2025 10:08 AM PDT -
Program Geometry and Dynamics for Discrete Subgroups of Higher Rank Lie Groups
Organizers: Martin Bridgeman (Boston College), LEAD Richard Canary (University of Michigan), Amir Mohammadi (University of California, San Diego), LEAD Hee Oh (Yale University), Maria Beatrice Pozzetti (Università di Pisa; Università di Bologna), Jean-François Quint (CNRS - Université de Montpellier)<p>This figure depicts dynamics of flows on convex cocompact hyperbolic 3-manifolds; where the girl is a traveller along a horocycle.</p>This research program will bring together two intellectual communities that have made significant advances in the study of discrete subgroups of higher rank semisimple Lie groups: the homogeneous dynamics community and the community studying geometric structures and Anosov groups.
Updated on Jul 16, 2025 09:04 AM PDT -
Program Topological and Geometric Structures in Low Dimensions
Organizers: Ian Agol (University of California, Berkeley), Kenneth Bromberg (University of Utah), Sebastian Hensel (LMU München), Christopher Leininger (Rice University), Kathryn Mann (Cornell University), LEAD Yair Minsky (Yale University), Rachel Roberts (Washington University in St. Louis)The stable and unstable foliations near a singular orbit of a pseudo- Anosov flow in 3 dimensions. Courtesy Michael Landry.Low dimensional topology is a meeting place for many objects and ideas from diverse areas of mathematics, including foliation theory, geometry, and smooth and conformal dynamics. For instance, many foliations on 3-manifolds admit transverse flows, connecting (local) leafwise homeomorphisms to flow dynamics and the mapping class groups of the leaves. Leafwise conformal or hyperbolic structures can be approached through Teichmüller theory, and connect again to one-dimensional dynamics through "universal circles" organizing compactifications of all the leaves or of the flow space. Many of these ideas originate in work of Thurston but in recent years have diverged and are ripe for reconnection.
The program will bring together experts in all these fields together with younger researchers, who together can form new connections and open new areas for exploration.Updated on Jul 16, 2025 09:04 AM PDT -
Workshop Pathways Workshop: Topological and Geometric Structures in Low Dimensions & Geometry and Dynamics for Discrete Subgroups of Higher Rank Lie Groups
Organizers: Martin Bridgeman (Boston College), Lei Chen (University of Chicago; University of Maryland), Beibei Liu (Ohio State University), Maria Beatrice Pozzetti (Università di Pisa; Università di Bologna), Rachel Roberts (Washington University in St. Louis), Jing Tao (University of Oklahoma)This workshop features a series of invited talks by experts across the fields of low-dimensional topology, homogeneous dynamics, and the geometry of symmetric spaces. Spanning all career stages, the event aims to foster a collaborative and supportive environment, particularly for early-career mathematicians, encouraging engagement, learning, and exploration in a welcoming academic setting.
Updated on Jun 10, 2025 11:05 AM PDT -
Workshop Introductory Workshop: Topological and Geometric Structures in Low Dimensions & Geometry and Dynamics for Discrete Subgroups of Higher Rank Lie Groups
Organizers: Federica Fanoni (University of Warwick), Steven Frankel (Washington University), LEAD Yair Minsky (Yale University), Amir Mohammadi (University of California, San Diego), Andrés Sambarino (Université de Paris VII (Denis Diderot) et Université de Paris VI (Pierre et Marie Curie)), Barbara Schapira (Université de Picardie (Jules Verne)), Genevieve Walsh (Tufts University)The joint introductory workshop for the programs in Geometry and Dynamics for Discrete Subgroups of Higher Rank Lie Groups and Topological and Geometric Structures in Low Dimensions will feature lectures introducing subjects of interest to both programs, including Teichmuller Theory, geometry in higher rank, foliations and flows, Anosov groups and thermodynamic formalism, mapping class groups, counting and equidistribution, and related topics. Minicourses will be targeted at early career researchers as well as specialists looking to find connections between the different subjects.
Updated on Jul 23, 2024 02:18 PM PDT -
Workshop Recent Progress in Topological and Geometric Structures in Low Dimensions
Organizers: Kenneth Bromberg (University of Utah), Sergio Fenley (Florida State University), Autumn Kent (University of Wisconsin-Madison), LEAD Kathryn Mann (Cornell University), Kasra Rafi (University of Toronto)Foliations around a pseudo-Anosov singularity (Image credit: Chi Cheuk Tsang)This workshop will bring together ideas from diverse areas of mathematics that meet in the setting of geometry and topology in low dimensions. This includes the study of flows, foliations, and fibrations of three-manifolds and the related study of geometry (e.g. hyperbolic or conformal structures) of the manifolds and of the leaves or fibers, and their mapping class groups. This is a rich and interconnected area and many adjacent topics will also be featured.
Updated on Jul 15, 2025 10:39 AM PDT -
Workshop Homogeneous Dynamics and Anosov Representations
Organizers: LEAD Marc Burger (ETH Zürich), Simion Filip (University of Chicago), Ursula Hamenstädt (Rheinische Friedrich-Wilhelms-Universität Bonn), Fanny Kassel (Institut des Hautes Études Scientifiques (IHES)), Hee Oh (Yale University), Jean-François Quint (CNRS - Université de Montpellier)Limit set of an Anosov representationThis workshop will focus on recent advances on geometric and dynamical approaches to the study of discrete subgroups of higher rank Lie groups and their deformation spaces. The goal will be to present results and exchange ideas from different areas of mathematics, and we hope to create bonds between several different mathematical communities.
Updated on Jul 15, 2025 10:47 AM PDT -
Summer Graduate School Geometric Measure Theory (SLMath)
Organizers: Camillo De Lellis (Institute for Advanced Study), Guido De Philippis (Hausdorff Research Institute for Mathematics, University of Bonn)The school will consist of three interrelated courses, aimed to introduce the main concepts in Geometric Measure Theory.
(1) Sets and measure in the Euclidean space, Guido De Philippis (Courant Institute of Mathematical Sciences)
(2) Theory of currents, Annalisa Massaccesi (University of Padua)
(3) Allard regularity theory, Camillo De Lellis (Institute of Advanced Study)Updated on Jul 18, 2025 09:50 AM PDT -
Summer Graduate School Random growth models, phase separation and Hamilton-Jacobi PDE (UC Berkeley)
Organizers: Alan Hammond (University of California, Berkeley), Fraydoun Rezakhanlou (University of California, Berkeley)Updated on Jul 18, 2025 09:48 AM PDT -
Summer Graduate School Mathematics of Generative Models (SLMath)
Organizers: Jianfeng Lu (Duke University), Eric Vanden-Eijnden (New York University, Courant Institute)<p>Artificial image generation by flow-based generative models starting from noise</p>The overarching goal of this summer school is to expose students to the latest developments in the mathematics of generative models. Our ultimate goal is to teach them how to conduct research in this exciting area in machine learning and use their knowledge to make contributions to applied mathematics using these new tools.
Updated on Jul 18, 2025 09:49 AM PDT -
Summer Graduate School Joint SLMath-Oxford-OIST School: Analysis of Partial Differential Equations (Okinawa Institute of Science and Technology)
Organizers: Ugur Abdulla (Okinawa Institute of Science and Technology), Gui-Qiang Chen (University of Oxford)This two week summer school, jointly organized by SLMath with OIST, will offer the following two mini-courses:
- Measure-theoretical analysis, divergence-measure fields, and nonlinear PDEs of divergence form
This course will present some recent developments in the theory of divergence-measure fields via measure-theoretic analysis and its applications to the analysis of nonlinear PDEs of conservative form – nonlinear conservation laws. - Perron’s method and Wiener-type criteria in the potential theory of elliptic and parabolic PDEs
This course will present some recent developments precisely characterizing the regularity of the point at ∞ for second order elliptic and parabolic PDEs and broadly extending the role of the Wiener test in classical analysis.
Updated on Jul 09, 2025 01:35 PM PDT - Measure-theoretical analysis, divergence-measure fields, and nonlinear PDEs of divergence form
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Summer Graduate School Singularities in commutative algebra through cohomological methods (SLMath)
Organizers: Benjamin Briggs (University of Copenhagen; University of Utah), Eloísa Grifo (University of Nebraska), Josh Pollitz (Syracuse University)<p>Homotopy measures how spheres can be tangled in spaces; the logo shows a sphere tangled in a grove of California redwoods<br />The background painting is “Giant Redwood Trees of California” by Albert Bierstadt in 1874</p>The goal of this school will be to introduce students to several powerful cohomological tools that were brought to commutative algebra by Avramov in the 80s and 90s: Lie algebra methods from homotopy theory, and support theoretic methods from the representation theory of finite groups. These tools have have seen a huge array of applications that continue to grow, with several major developments in recent years, opening new connections to algebraic topology, noncommutative algebraic geometry, and representation theory.
Updated on Jul 18, 2025 09:50 AM PDT -
Summer Graduate School Moduli of Varieties (SLMath)
Organizers: Kenneth Ascher (University of California, Irvine), Dori Bejleri (University of Maryland), Kristin DeVleming (University of California, San Diego)<p>A wall-crossing in a moduli problem</p>One of the central problems in algebraic geometry is to classify so-called algebraic varieties: geometric shapes cut out by polynomial equations. Algebraic varieties are parametrized by certain moduli spaces (roughly: parameter spaces whose points correspond to these different varieties). The geometry of these moduli spaces encodes the ways of continuously deforming these shapes. Furthermore, classification questions for algebraic varieties often boil down to understanding the geometry of these moduli spaces. In the past few years, powerful new tools have been developed in moduli theory, especially for higher dimensional varieties – those which are of complex dimension at least two. The goal of this summer school is to provide an introduction to many of these recently emerging breakthroughs to enable graduate students to begin working in this area. The program will be motivated and often guided by examples and is intended to be accessible to a wide variety of students
Updated on Jul 18, 2025 09:51 AM PDT -
Program Representation Theory Under the Influence of Quantum Field Theory
Organizers: David Ben-Zvi (University of Texas, Austin), LEAD Tudor Dimofte (University of Edinburgh), Iva Halacheva (Northeastern University), LEAD Joel Kamnitzer (University of Toronto), Pavel Safronov (University of Edinburgh), Peng Shan (Tsinghua University)<p>Illustrated by Rok Gregoric</p>The upcoming SLMath program is organized around key themes of “higher” quantization and mirror symmetry as they impact and elucidate a wide variety of questions in representation theory. The program will bring together experts and young researchers from algebra, geometry, physics and number theory to help develop and disseminate this unified vision of a rapidly evolving field, exploring the mathematical consequences of the examples, structures, and dualities discovered in physics.
Updated on Jul 16, 2025 09:07 AM PDT -
Program Motivic Homotopy Theory: Connections and Applications
Organizers: Aravind Asok (University of Southern California), Adrien Dubouloz (Institut de Mathématiques de Bourgogne), Elden Elmanto (University of Toronto, Scarborough; Harvard University), Daniel Isaksen (Wayne State University), Paul-Arne Oestvær (Università di Milano), Anand Sawant (Tata Institute of Fundamental Research), Kirsten Wickelgren (Duke University), Maria Yakerson (Institut de Mathématiques de Jussieu - Paris Rive Gauche)Tremendous progress has been made using motivic techniques in geometric questions for affine algebraic varieties, especially those involving algebraic vector bundles. Computations in classical algebraic topology have been improved by motivic techniques, e.g., related to the problem of computing homotopy groups of spheres. Moreover, the theory has identified new structures of interest in arithmetic situations. Transformative recent progress in motivic homotopy theory has only broadened the scope for potential applications of motivic techniques, as well as new avenues of interaction with other areas of mathematics. This program will build on previous successes, explaining the tools that have been developed and how to use them, analyzing questions of the sort described above and identifying new domains where motivic techniques will be successful.
Updated on Jul 16, 2025 09:24 AM PDT -
Workshop Pathways Workshop: Representation Theory Under the Influence of Quantum Field Theory & Motivic Homotopy Theory
Organizers: Ana Balibanu (Louisiana State University), Asilata Bapat (Australian National University), Teena Gerhardt (Michigan State University), Iva Halacheva (Northeastern University), Padmavathi Srinivasan (Boston University), Kirsten Wickelgren (Duke University)Updated on Jun 10, 2025 11:08 AM PDT -
Workshop Introductory Workshop: Representation Theory Under the Influence of Quantum Field Theory & Motivic Homotopy Theory
Organizers: David Ben-Zvi (University of Texas, Austin), Elden Elmanto (University of Toronto, Scarborough; Harvard University), Iva Halacheva (Northeastern University), Pavel Safronov (University of Edinburgh), Anand Sawant (Tata Institute of Fundamental Research), Peng Shan (Tsinghua University), Craig Westerland (University of Minnesota Twin Cities), Maria Yakerson (Institut de Mathématiques de Jussieu - Paris Rive Gauche)Updated on Jun 10, 2025 11:07 AM PDT -
Workshop Geometric Representation Theory and 3d Mirror Symmetry
Organizers: Tudor Dimofte (University of Edinburgh), Joel Kamnitzer (University of Toronto), Sam Raskin (University of Texas, Austin), Peng Shan (Tsinghua University), LEAD Benjamin Webster (University of Waterloo)Image by Elliot KienzleThis workshop will bring together theoretical physicists, representation theorists, algebraic geometers and symplectic geometers interested the connections between quantum field theory and geometric representation theory. The main topics to be discussed are mathematical aspects of 2d, 3d and 4d supersymmetric field theories, such as: topological twists and the resulting Higgs and Coulomb branches, relations to quantization and categorification, representations of vertex operator algebras, connections to enumerative geometry and quantum K-theory and elliptic cohomology, relations to knot homology and, finally, connections to the (relative) geometric Langlands program.
Updated on Jul 15, 2025 04:27 PM PDT -
Program New Trends in Tropical Geometry
Organizers: Pierrick Bousseau (University of Georgia), Melody Chan (Brown University), Ilia Itenberg (Institut de Mathématiques de Jussieu - Paris Rive Gauche), Hannah Markwig (Eberhard-Karls-Universität Tübingen), LEAD Kris Shaw (University of Oslo)Tropical surfaces. Images courtesy of Lars Allermann.Tropical geometry can be viewed as a degenerate version of algebraic geometry,where the role of algebraic varieties is played by certain polyhedral complexes. As the degeneration process, called tropicalization, preserves many fundamental properties, tropical geometry provides important bridges and an exchange of methods between algebraic geometry, symplectic geometry and convex geometry; these links have been extremely fruitful and gave rise to remarkable results during the last 20 years. The main focus of the program will be on the most significant recent developments in tropical geometry and its applications. The following topics are particularly influential in the area and will be central in the program:
- real aspects of tropical geometry;
- tropical mirror symmetry and non-Archimedean geometry;
- tropical phenomena in symplectic geometry;
- matroids, combinatorial and algebraic aspects;
- tropical moduli spaces;
- tropical geometry and A1-homotopy theory.
Updated on Jul 10, 2025 09:28 AM PDT -
Program Algebraic Combinatorics
Organizers: Sara Billey (University of Washington), LEAD Sylvie Corteel (Université de Paris VII (Denis Diderot); University of California, Berkeley), Philippe Di Francesco (University of Illinois at Urbana-Champaign), Cynthia Vinzant (University of Washington), Lauren Williams (Harvard University)Picture of an amplituhedronAlgebraic combinatorics is an area of mathematics that employs methods in abstract algebra in combinatorial contexts, and that uses combinatorial methods to approach problems in algebra. Some important topics are symmetric functions, Young tableaux, matroids, Coxeter combinatorics. There are links to computer algebra (sage-combinat), number theory (L-functions), representation theory, and mathematical physics through Macdonald processes and integrability. The work on the totally positive Grassmannian also gave rise to beautiful results in mathematical physics: for example KP solitons and Scattering Amplitudes. Schubert calculus is an important part of algebraic combinatorics and is now at the frontier with k-Schur functions, which first came up in the theory of Macdonald polynomials.
Updated on Jul 10, 2025 09:39 AM PDT -
Program Inverse Problems and Applications
Organizers: Fioralba Cakoni (Rutgers University), Maarten de Hoop (Rice University), Anna Gilbert (Yale University), Katya Krupchyk (University of California, Irvine), Matti Lassas (University of Helsinki), LEAD Gunther Uhlmann (University of Washington)Inverse problems (IP) arise in all fields of science and technology where a cause for an observed or desired effect is sought. In the last 50 years or so there has been substantial progress in the mathematical understanding of these problems but many questions remain open. The mathematics of these problems involves many areas in Mathematics including PDE, differential geometry, integral geometry, probability, statistics, complex analysis, numerical analysis, mathematical physics, data science, etc. Since the 2010 program at the then-Mathematical Sciences Research Institute (now Simons Laufer Mathematical Sciences Institute), there has been significant progress in inverse problems; many of the advances can be traced back to that program. However, there are still deep open questions remaining as well, some of which are discussed in this proposal. New research topics include the connection between IP and machine learning, IP for nonlinear equations, IP for nonlocal operators, and connections between statistics and IP.
Updated on Jul 10, 2025 09:26 AM PDT -
Program Geometric Measure Theory
Organizers: Otis Chodosh (Stanford University), Camillo De Lellis (Institute for Advanced Study), LEAD Guido De Philippis (Hausdorff Research Institute for Mathematics, University of Bonn), Svitlana Mayboroda (University of Minnesota, Twin Cities), Robin Neumayer (Northwestern University), Luca Spolaor (University of California, San Diego), Zihui Zhao (Johns Hopkins University)The field of Geoemtric Measure Theory (GMT)has become vast and many gaps between disparate areas have emerged. This thematic semester will bring together researchers from every corner of the field, to kick-start new interactions and discoveries. In light of the many exciting advancements and potential for future breakthroughs, this as a crucial moment to bring old and new members of the GMT community together. The program will encourage interactions between established experts, emerging researchers and students, allowing for the sharing of key idea that brought to the recent developments and helping to shape a research agenda for the future.
Updated on Jul 10, 2025 09:27 AM PDT
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