Staff and Research interests
FACULTY AND CENTRE MANAGEMENT
Core faculty:
- Robert Burklund
- Tobias Holck Colding (MIT)
- Søren Galatius (Columbia University)
- Niels Martin Møller
- Nathalie Wahl (Director of the centre)
- Oscar Randal-Williams (Cambridge)
Centre administration:
Faculty:
- Dustin Clausen (Université Paris-Saclay)
- Jesper Grodal
- Lars Hesselholt
- Henrik Granau Holm
- Ryomei Iwasa
- Joachim Kock (Universitat Autònoma de Barcelona)
- Jesper Møller (Emeritus)
- Ib Madsen (Emeritus)
Faculty research interests
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Robert Burklund
I am interested in higher algebra and its applications. Some of my ongoing research programs include: Using surgery theory and Goodwillie calculus to understand moduli spaces of highly connected manifolds. Studying deformations of symmetric monoidal stable categories. Understanding the computational consequences of power operations in chromatic homotopy theory. |
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Dustin Clausen (Institut des Hautes Études Scientifiques,Université Paris-Saclay, Paris) So far, I have mainly studied algebraic K-theory and its relations to homotopy theory and arithmetic. More recently I've been studying functional analysis and analytic geometry. |
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Research interests: Differential Geometry, Partial Differential Equations.
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Søren Galatius (Columbia University, New York) I am interested in aspects of algebraic and geometric topology, algebraic geometry, and number theory. In particular smooth and topological manifolds, moduli spaces, K-theory, Galois groups and their representations. |
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My research interests lie in algebraic topology, group theory, and representation theory, and their interactions. This includes group cohomology, equivariant homotopy theory, classifying spaces, group actions via homotopy methods, and the use of homotopy theory to study |
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My research interest lies at the intersection of higher algebra and arithmetic geometry. This includes the higher algebra analogues of determinant and trace, namely, algebraic K-theory and topological Hochschild homology and their applications. |
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Henrik Granau Holm
Incoming new member |
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My research interests are algebraic K-theory, algebraic cycles, motives, Hodge theory and (topological) cyclic homology. |
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Joachim Kock (Universitat Autònoma de Barcelona)
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I am interested in geometric analysis. In particular mean curvature flow, with a focus on singularities and solitons, minimal surfaces, and applications of Riemannian geometry in mathematical physics. |
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I am fascinated by the interplay between algebraic topology and finite group theory and combinatorics. More concretely, I study topological and combinatorial properties of subgroups posets or fusion or orbit categories associated to finite groups. |
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Oscar Randal-Williams (Cambridge) |
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My main research areas are algebraic and geometric topology together with homotopy theory. I am particularly interested in homological stability phenomena, loop spaces, string topology, operads, as well as field theories. |
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My main research interests may be summarized in the headlines: Algebraic K-theory and Topological Cyclic Homology; the homological structure of Diffeomorphism Groups; Surgery Theory and its classifying spaces; Rational Homotopy Theory.
UCPH Page Personal Home Page |
ASSOCIATED MEMBERS
POSTDOCS
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Incoming new member |
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Incoming new member Chris' UCPH Page Chris' Personal Home Page |
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I am interested in algebraic and geometric topology, in particular, topics related to mapping class groups and their cohomology. |
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My research interests lie in geometric analysis with applications to spacetime singularities, topology, and low regularity. I'm also interested in the general relativistic hydrogen problem. |
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Incoming new member
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My research interests centre on type-theoretic foundations of higher category theory, and decomposition spaces as well as negative sets. |
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Annachiara Piubello My research focuses on geometric analysis, particularly scalar curvature, asymptotically flat manifolds, mass, quasi-local mass, and asymptotic foliations, with applications to mathematical physics and spacetime geometry. Annchiara's UCPH page |
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My research interests lie in geometric analysis, particularly geometric flows, such as (high codimension) mean curvature flow, and differential geometry. She studies the evolution under the mean curvature flow of smooth, n-dimensional, compact submanifolds that satisfy specific curvature conditions immersed in a Riemannian manifold of dimension n+m, where the main focus is on the case of high codimension, m≥2. I am also interested in the mean curvature flow of codimension one submanifolds. |
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Incoming new member |
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I am interested in combinatorial algebraic geometry, that is, the parts of algebraic geometry where geometric phenomena can be reformulated in a purely combinatorial language and the combinatorial methods become essential for further progress. The most well-known (and yet absolutely amazing) example is the Bernstein-Kouchnirenko theorem, which describes the number of complex solutions of a polynomial system of equations in terms of the Newton polytopes of the polynomials involved. Within my research, I study resultants and their singularities in the context of Newton polytopes. |
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I am interested in computations in stable homotopy theory, including Koszul duality, power operations, and synthetic homotopy theory. I'm also interested in their applications to manifold topology, in particular generalized configurations spaces. |
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PHD STUDENTS
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Jonathan Clivio (advisor: Nathalie Wahl)
I am interested in algebraic topology. My main interest lies in graph complexes and how they can be used to relate questions from string topology and algebra.
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Oscar Bendix Harr (advisors: Jesper Grodal and Nathalie Wahl) I am interested broadly in algebraic topology, and specifically in homological stability and equivariant homotopy theory. |
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Jan Ole Hesse Incoming New Member
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Branko Juran (advosor: Jesper Grodal) I am interested in equivariant stable homotopy theory and its relation to manifold theory and representation theory. Branko's UCPH Page Branko's Homepage
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Priya Kaveri (advisor: Niels Martin Møller) My broad areas of interest are Analysis and Geometry. Currently, I am interested in the study of classical minimal surfaces in symmetric spaces of non-positive curvature. I am also interested in the Spectral theory of Hyperbolic Surfaces. |
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Lucas Phillip Noer Larsen (advisor: Ryomei Iwasa) I am interested in motivic homotopy theory and plan to study motivic filtration(s) of motivic spectra associated to localising invariants
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Chenglong Ma (advisors: Lars Hesselholt and Emanuel Reinecke] I plan to explore the interface between homotopy theory and arithmetic geometry. I intend to follow Devalapurkar’s spectral version of the geometric Langlands program as an initial guide for my studies under the supervision of Professors |
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Fadi Mezher (advisors: Nathalie Wahl and Professor Søren Galatius) I am interested in the topology of manifolds with an emphasis on 4-manifolds, their (stable) classifications, and their (stable) automorphism groups. My initial approach to these subjects went via surgery theory, particularly Kreck's modified surgery theory. Currently, I am studying homotopy theoretic approaches such as bordism categories and moduli spaces. |
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Isaac Moselle (advisor: Jesper Grodal) I'm interested in homotopy theory and higher algebra, as well as representation theory. I am currently studying the connections between homotopy theory and the modular representations of finite groups.
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Incoming Member |
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Florian Riedel (advisors Robert Burklund and Jesper Grodal) My main interests are in stable homotopy theory and higher algebra. I am learning chromatic homotopy theory and spectral algebraic geometry and want to investigate how the theory of power operations gives rise to different variants of the category of spaces. In general, I am interested in anything with ‘derived’ in it. Florian's UCPH page. Florian's personal homepage |
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Robert Szafarczyk (advisor: Robert Burklund) I am interested in higher algebra and its relations to algebraic topology and geometry. Right now I am learning chromatic homotopy theory and algebraic K-theory. I think chromatic homotopy theory is essential to really understand the inner workings of higher algebra, whereas K-theory is a great place to apply higher algebraic machinery as it connects to several other branches of mathematics in an important way. |
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Harish Upadhyaya (advisor: Niels Martin Møller) I am primarily interested in Geometric Analysis. More specifically, I'm interested in minimal surfaces and flows such as the Mean Curvature Flow, and the Ricci flow. I'm also interested in PDE and variational aspects of other geometric problems. |
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Philippe Valentin Vollmuth (Advisors: Robert Burklund and Jesper Grodal) My main interest lies in the interaction between stable homotopy theory, higher algebra and algebraic geometry. Currently, I am trying to get a better grasp of spectral algebraic geometry over non-connective rings. |
FORMER MEMBERS OF GEOTOP
- Karim Adiprasito (2020-2024)
- Alexis Aumonier (2019-2023)
- Sergei Avvakumov (2020-2022)
- Thomas Blom (2023-2024)
- Qingyuan Bai (2022-2025)
- David Bauer (2020-2021)
- Calista Kurtz Bernard (2020-21)
- Arindam Biswas (2021-2022)
- Andrea Bianchi (2020-2023)
- Benjamin Briggs (2022-2024)
- Shachar Carmeli (2021-2024)
- Imma Gálvez Carrillo (visiting, Universitat Politècnica de Catalunya )
- Ronno Das (2021-22)
- Benjamin Brück (2020)
- Zhipeng Duan (2017-2020)
- Pierre Elis (2021-2024)
- Adriano Córdova Fedeli (2020-2023)
- Simon Gritschacher (2017-21)
- Oscar Bendix Harr (2022-2025)
- Bernardo Herrera (2019-2020)
- Mikala Jansen (2020-2024)
- Branko Juran (2022-2025)
- Marius Kjærsgaard (2022-2024)
- Josh Hunt (2016-2020)
- Mikala Jansen (2020-2024)
- Dani Kaufman (2022-)
- Marius Kjærsgaard (2022-2024)
- Malte Leip (2017-)
- Ishan Levy (2024-)
- Guchuan Li (2019-2020)
- Felix Lubbe (2019-2021)
- John Ma (2020-2023)
- Jeroen van der Meer (2019-2022)
- Ali Muhammad (2020-2023)
- Alexander Mramor (2022-2025)
- Sam Nariman (2019-2020)
- Florian Naef (2021-2022)
- Peter Patzt (2020-2021)
- Azélie Picot (2023-2025)
- Daria Poliakova (2018-)
- Piotr Pstragowski (2019-2020)
- Nasrin Altafi Razlighi (2021)
- Patrick Schnider (2020-2022)
- Jan Steinebrunner (2022-2024)
- Vignesh Subramanian (2020-2023)
- Kaif Muhammad Borhan Tan (2018-22)
- Thomas Wasserman (2018-2020)
- Maxime Ramzi (2021-2024)
- Robin Sroka (2018-2021)
- Johanna Steinmeyer (2018-2023)
- Lukas Woike (2020-2022)
- Chi Ho Yuen (2023-2024)
- Jingxuan Zhang (2020-2023)
- Hailun Zheng (2020-2022)
- Nanna Aamand (2019-2023)
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I am interested in combinatorics, and its connections to algebra and geometry. Broadly speaking, I am interested in encoding smooth and continuous structure in discrete fashion, and then use combinatorial methods to solve them. Currently, I am thinking about the Singer conjecture for aspherical manifolds, and its connections to Hodge Theory of algebraic varieties, and complexity problems for triangulated manifolds. |
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My research concerns aspects of condensed mathematics. It was my background in algebraic geometry that sparked my interest in the subject, but I am currently studying modern homotopy theory and learning the language of ∞-categories, which are crucial to understanding and answering more advanced questions in the field Dagur's UCPH Page Personal website |
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Alexis Aumonier (Former PhD student, advisor: S. Galatius): I am interested in algebraic topology and will try to investigate new aspects of moduli spaces of manifolds from the point of view of homotopy theory. |
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Sergei Avvakumov (Former postdoc) Research interests: geometric topology and applications of topology to problems in geometry, combinatorics, and discrete mathematics. |
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Qingyuan Bai (former PhD student, advisors: Dustin Clausen and Lars Hesselholt) I'm interested in the idea of sheaf theory in a broad sense, which means I like to think about gluing structures from local pieces. This also leads to general interests in geometry, topology and (higher) category theory. I used to be very curious about homological mirror symmetry and maths inspired by physics. (I still am!). |
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David Bauer (Former PhD student, advisor: N. Wahl) My research interest lies in Algebraic topology, with a particular focus on homological and representation stability of unitary groups and general linear groups. |
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Calista Kurtz Bernard (Former PhD student, advisor: N. Wall) My research interests lie mostly in geometric topology and homotopy theory. Currently, my work is on homology operations, but other interests include embedding calculus, cobordism categories, and braid groups. |
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My research is in algebraic topology, and I am broadly interested in moduli spaces of manifolds and configuration spaces. Currently, I am generalising the notion of Hurwitz spaces, taking coefficients in a quandle, and I am investigating parametrised cobordism categories in low dimension.
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My research interests include combinatorial group theory, additive number theory, spectral graph theory and expanders, with applications to related aspects of computer science. |
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My research concerns abstract homotopy theory, with a particular focus on Goodwillie calculus and its applications. I am also interested in the theory of infinity-operads and higher category theory.
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I am interested in commutative algebra, representation theory, and algebraic topology and their interactions through the shared language of triangulated categories. I’m especially interested in the structure of Hochschild cohomology and how it is used in these areas, such as its interaction with André-Quillen cohomology and its action on derived categories.
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Benjamin Brück (Former postdoc, 2020) My main research interest lies in geometric group theory, with a focus on topological methods. In the past years, I have in particular studied free groups and their automorphisms, (right-angled) Artin groups and Coxeter groups as well as various spaces associated to these. |
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My current research interests lie in stable homotopy theory, representation theory, and semi-algebraic geometry. I am studying the interaction of higher semiadditivity with the chromatic filtration and algebraic K-theory, the theory of Nash stacks and Schwartz functions on them, and relative representation theory of symmetric pairs.
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Imma Gálvez Carrillo (former visiting faculty) Visiting Faculty |
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My research is in algebraic topology, often using the connections between topology and arithmetic. I am particularly interested in the topology of moduli spaces and results involving stability. |
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Zhipeng Duan (former PhD student, advisor: J.M. Møller): My PhD project is concerned about the K-theory of p-posets: More concretely, I will compute the homology groups and K-theory of the p-posets of some specific finite groups G and verify the Knörr-Robinson's conjecture in these cases.
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Pierre Elis (advisor: N. Wahl) I am interested in homotopy theory and in the geometry of manifolds. In particular, my PhD should focus on homotopy theoretic techniques to capture geometric information such as invariants of manifolds, homotopy types of bordism categories or/and moduli spaces of manifolds. Currently, I am studying string topology questions.
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Adriano Córdova Fedeli (former PhD student) I am interested in algebraic geometry, and recently I have been learning about algebraic K theory, chromatic homotopy theory and on how they relate. |
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Alexander Friedrich (former postdoc) My research interests are geometric PDE, variational calculus, and mathematical physics. In particular, I work on translators of the mean curvature flow and generalized Willmore functional which relate to mathematical physics. |
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Simon Gritschacher (former postdoc): My research is in algebraic topology and I am specifically interested in generalised cohomology theories, and in spaces of representations and their homotopy theory. |
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I am interested broadly in algebraic topology, and specifically in homological stability and equivariant homotopy theory. |
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I am interested in using algebraic topology to understand modular representation theory; so far this has focused on studying the stable module category of a finite group.
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Mikala Ørsnes Jansen (advisor: S. Galatius): My research will be in the interplay between homology of groups and the theory of manifolds. Arithmetic groups share many features with diffeomorphism groups of manifolds. One goal will be to better understand the interplay between these two areas.
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Branko Juran (advosor: Jesper Grodal) I am interested in equivariant stable homotopy theory and its relation to manifold theory and representation theory. |
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I study cluster algebras and their applications to geometry and physics. More Concretely, I am interested in non commutative cluster structures in higher Teichmüller theory, various flavours of generalised cluster structures and their symmetries, Polylogarithm functions and their relations, and connections between cluster algebras and quantum field theories like Chern-Simons theory and SYM theory.
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I am interested in various topics in algebraic geometry and their connections to homotopy theory.'
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My research interests lie in algebraic topology and homotopy theory, in particular string topology of classifying spaces and its applications to group homology and cohomology. |
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I work in algebraic topology and homotopy theory, more specifically in algebraic K-theory, L-theory, and relations to high dimensional manifold topology. I am also interested in C*-algebras, topological K-theory and the (stable) classification of 4-manifolds. |
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John Ma (former postdoc) My interest lies in geometric analysis. In particular (Lagrangian) mean curvature flow and Ricci flow, with a focus on solitons and ancient solutions.
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Ali Muhammad (former PhD student, advisor Niels Martin Møller) My main research will be within singularity analysis of the mean curvature flow. I am also interested in mathematical problems in General Relativity such as stability. |
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Malte Leip (former PhD student, advisors: J. Grodal & L. Hesselholt): My interests lie in homotopy theory, particularly where homotopy theory and algebra meet in the form of higher algebra. My PhD project has a working title of "Topological Hochschild Homology of Log Schemes. |
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My research focuses on geometric analysis. I am in particular interested in the mean curvature flow in higher codimension, the behavior of graphs in Riemannian and Lorentzian product manifolds under this flow, and applications of the results in homotopy theory and mathematical physics. |
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My research area will lie in the application of homotopy theory to the study of algebraic groups and their representations. But ask me again in a few months, and I'll give you a more precise answer as to what I am to do!
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I'm interested in geometric analysis, in particular the mean curvature flow and its singularities. |
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Sam Nariman (former postdoc): My research interests, in general, include applications of homotopy theory in studying moduli space of geometric structures and in particular foliated manifold bundles, stable homology of moduli spaces, automorphism groups of manifolds, in particular three-manifolds.
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My research lies within algebraic topology and is concerned with the cohomology of groups in sequences. Often stability phenomena under the names of homological stability and representation stability occur. I'm particularly interested in the cohomology of arithmetic groups and applications to algebraic K-theory and number theory. |
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Azélie Pico |
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Piotr Pstragowski (former postdoc): I study interactions between homotopy theory and algebraic geometry in various forms, such as chromatic and motivic homotopy theory, as well as derived algebraic geometry.
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Daria Poliakova (former PhD student, advisors: L. Hesselholt & R. Nest) My research interests are in algebraic topology and homological algebra. I am interested in questions about homotopy theory of DG-categories (e.g. some homotopy limit computations) and operadic diagonals. I am also interested in Hochschild homology and related theories. |
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Maxime Ramzi (advisors: J. Grodal and M. Land ) I'm interested in categorical and higher algebra, and equivariant versions thereof; especially as they relate to representation theory - whether it's classical representation theory, or in more derived contexts. In particular, I study invariants such as K-theory and topological Hochschild homology and I try to see what information I can extract from them about representation theory."
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Nasrin Altafi Razlighi (former postdoc):
My research interests lie in commutative algebra, algebraic geometry, computational algebra, and combinatorics. I am currently working on the Hilbert functions of Gorenstein algebras. |
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Patrick Schnider (former postdoc): The main focus of my research lies in discrete and computational geometry, in particular combinatorics of point sets, mass partitions and geometric transversals. I am particularly interested in applications of other areas of mathematics to these type of questions.
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Robin Sroka (former PhD student, advisor: N. Wahl): My research interests lie at the intersection of algebraic topology and geometric group theory. The preliminary goal of my PhD project is to investigate the relation between homological stability phenomena and properties of certain (semi-)simplicial sets. |
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I'm interested in studying manifolds and their moduli spaces using tools from homotopy theory and higher categories. Concretely, I've studied classifying spaces of bordism categories, topological field theories, and diffeomorphism groups' (stable) homology, particularly in low dimensions. Among the tools I use are infinity-(pr)operads, modular infinity-operads and the like.
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Johanna Steinmeyer (Former PhD student, advisor K. Adiprasito) I am interested in combinatorics, especially whenever it hints at an underlying structure coming from another area of mathematics. This often manifests as problems stated in terms of simplicial complexes or lattice polytopes, and techniques adapted from algebraic geometry and algebraic topology.
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Vignesh Subramanian (former PhD student, advisor: J. Grodal) I am interested in topology and representation theory. The research for his PhD will concern computing Picard groups of suitable G-equivariant categories using methods from homotopy theory. |
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Kaif Hilman Bin Muhammad Borhan Tan (former PhD student, advisor J. Grodal)
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Bernardo Villarreal (former postdoc) My work is in the homotopy theory of spaces of representations and classifying spaces. Bernardo has moved on to Ciudad Universitaria, Mexico City. |
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Guchuan Li (former postdoc) I am interested in algebraic topology, with a particular emphasis on chromatic homotopy theory and its interaction with equivariant homotopy theory. |
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Thomas Wasserman (former postdoc) My research focuses on Topological Quantum Field Theories in low dimensions and connects with Conformal Field Theory, Fusion Categories and Higher Categories, as well as some Physics. |
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My research area lies at the interface of algebraic topology, representation theory and mathematical physics. More specifically, I use higher categories and homotopy theory to construct and investigate topological field theories and modular functors. The results lead to applications to representation categories, in particular non-semisimple ones.
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I am interested in the interaction between (oriented) matroids, tropical geometry and (real) algebraic geometry; he also studies other geometric aspects of oriented matroids and their applications in combinatorics.
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Jingxuan Zhang (former PhD student, advisor: Niels Martin Møller) I am interest in nonlinear PDE arising from statistical physics. In particular, I study the geometric features in the Ginzburg-Landau theory of superconductivity, both at equilibrium and under various dynamics.
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Hailun Zheng (former postdoc)
I am interested in combinatorics, with connections to commutative algebra, topology, and convexity. In particular, I study various combinatorial invariants on polytopes and manifolds. |
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- Karim Adiprasito (2020-2024)
- Dagur Tomas Asgeirsson (2021-2025)
- Alexis Aumonier (2019-2023)
- Sergei Avvakumov (2020-2022)
- Qingyuan Bai (2020-2025)
- David Bauer (2020-2021)
- Calista Kurtz Bernard (2020-21)
- Andrea Bianchi (2020-2023)
- Arindam Biswas (2021)
- Thomas Blom (2023-2024)
- Benjamin Briggs (2022-2025)
- Benjamin Brück (2020)
- Shachar Carmeli (2021-2024)
- Imma Gálvez Carrillo (visiting)
- Ronno Das (2021-2022)
- Zhipeng Duan (2017-2020)
- Pierre Elis (2021-2024)
- Adriano Córdova Fedeli (2020-2023)
- Alexander Friedrich (2020-2021)
- Simon Gritschacher (2020-21)
- Oscar Harr (2022-2025)
- Bernardo Herrera (2020-2020)
- Josh Hunt (-2020)
- Mikala Jansen (2020-2024)
- Branko Juran (2022-2025)
- Dani Kaufman
- Marius Kjærsgaard (2022-2024)
- Anssi Lahtinen (2020-2021)
- Markus Land (2020-2022)
- Ishan Levy (2023-2025)
- Guchuan Li (2020-2020)
- Malte Leip (2020-2021)
- Felix Lubbe (2020-2021)
- John Ma (2020-2023)
- Jeroen van der Meer (2019-2022)
- Alex Mramor (2022-2025)
- Ali Muhammad (2020-2023)
- Florian Naef (2021-2022)
- Sam Nariman (2019-2020)
- Peter Patzt (2020-2022)
- Azélie Picot (2023-2025)
- Daria Poliakova (2020-2021)
- Piotr Pstragowski (2019-2020)
- Maxime Ramzi (2021-2024)
- Nasrin Altafi Razlighi (2021)
- Patrick Schnider (2020-2022)
- Robin Sroka (2020-2021)
- Jan Steinebrunner (2022-2024)
- Johanna Steinmeyer (2018-2023)
- Vignesh Subramanian (2020-2023)
- Kaif Muhammad Borhan Tan (2018-2022)
- Thomas Wasserman (2018-2020)
- Lukas Woike (2020-2022)
- Chi Ho Yuen (2023-2024)
- Jingxuan Zhang (2020-2023)
- Hailun Zheng (2020-2027)
- Nanna Aamand (2019-2023)





















































































