MATH - membres

Louvain-La-Neuve

 

 
CP3 - Members

Academic staff (11)

Pierre-Emmanuel Caprace


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Office: B.331

Phone: (+32 10 4) 7 3163

Email: pierre-emmanuel.caprace@uclouvain.be

Marino Gran


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Research interests: categorical algebra, universal algebra, Galois and descent theory, non-abelian homology, Hopf algebras
Research interests: categorical algebra, universal algebra, Galois and descent theory, non-abelian homology, Hopf algebras

Office: B.425

Phone: (+32 10 4) 7 3170

Email: marino.gran@uclouvain.be

Pascal Lambrechts


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My work is in algebraic topology. My recent theme of research are motivated by the study of moduli spaces coming from differential topology, like spaces of smooth embeddings and of diffeomorphisms, using manifold functor calculus, rational homotopy theory, configuration spaces, operads of little disks, ...
My work is in algebraic topology. My recent theme of research are motivated by the study of moduli spaces coming from differential topology, like spaces of s...

Office: B.424

Phone: (+32 10 4) 7 3161

Email: pascal.lambrechts@uclouvain.be

Timothée Marquis


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Research interests: Geometric group theory; Kac-Moody groups and algebras; Groups with a BN-pair, Coxeter groups and buildings; Infinite-dimensional Lie groups and algebras; Locally compact groups
Research interests: Geometric group theory; Kac-Moody groups and algebras; Groups with a BN-pair, Coxeter groups and buildings; Infinite-dimensional Lie groups...

Office: B.330

Phone: (+32 10 4) 7 3182

Email: timothee.marquis@uclouvain.be

Laure Ninove


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Office: B.329

Phone: (+32 10 4) 7 32 72

Email: laure.ninove@uclouvain.be

Heiner Olbermann


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Mes intérets de recherche se trouvent dans le domaine des équations aux dérivées partielles. Surtout je travaille sur des questions en calcul des variations. En particulier, je m'intéresse à l'élasticité non-linéaire, et à des problèmes variationels qui contiennent en même temps des aspects physiques et géométriques.
Mes intérets de recherche se trouvent dans le domaine des équations aux dérivées partielles. Surtout je travaille sur des questions en calcul des variations. En...

Office: B.305

Phone: (+32 10 4) 72325

Email: heiner.olbermann@uclouvain.be

Augusto Ponce


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Partial differential equations; nonlinear analysis
Partial differential equations; nonlinear analysis

Office: B.326

Phone: (+32 10 4) 7 8674

Email: augusto.ponce@uclouvain.be

Tim Van der Linden


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Research in homological algebra: study of homology and cohomology of non-algebraic objects using categorical methods, such as Galois theory of higher central extensions
Research in homological algebra: study of homology and cohomology of non-algebraic objects using categorical methods, such as Galois theory of higher central extensions

Office: B.420

Phone: (+32 10 4) 7 3179

Email: tim.vanderlinden@uclouvain.be

Jean Van Schaftingen


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I am working in mathematical analysis, on problems in the fields of partial differential equations, calculus of variations and function spaces, including endpoint L¹ estimates for differential operators, Sobolev mappings, Ginzburg-Landau functionals, vortices in fluid dynamics, magnetic Sobolev spaces and semi-linear elliptic problems.
I am working in mathematical analysis, on problems in the fields of partial differential equations, calculus of variations and function spaces, including endpoi...

Office: B.320

Phone: (+32 10 4) 7 8307

Email: jean.vanschaftingen@uclouvain.be

Pedro Vaz


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Knot theory and quantum topology, Higher representation theory and its applications in low-dimensional topology, Categorification of quantum algebras and its 2-representation theory.
Knot theory and quantum topology, Higher representation theory and its applications in low-dimensional topology, Categorification of quantum algebras and its...

Office: B.426

Phone: (+32 10 4) 7 3311

Email: pedro.vaz@uclouvain.be

Enrico Vitale


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Je participe à la recherche de l’équipe de théorie des catégories. Notre recherche se concentre sur l'algèbre catégorique: plus particulièrement, nous développons certains nouveaux aspects de la théorie des catégories utiles en algèbre homologique non abélienne, algèbre homotopique de dimension supérieur, algèbre universelle et algèbre topologique, théorie de la descente et théorie de Galois, théorie des algèbres de Hopf et des quandle.
Je participe à la recherche de l’équipe de théorie des catégories. Notre recherche se concentre sur l'algèbre catégorique: plus particulièrement, nous développo...

Office: B.423

Phone: (+32 10 4) 7 3188

Email: enrico.vitale@uclouvain.be

Postdocs (14)

Adolfo Arroyo


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Office: B.325

Email: adolfo.arroyo@uclouvain.be

Fathi Ben Aribi


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Geometric invariants of knots and 3-manifolds constructed from operators on infinite-dimensional spaces
Geometric invariants of knots and 3-manifolds constructed from operators on infinite-dimensional spaces

Office: B.430

Email: fathi.benaribi@uclouvain.be

Bulanyi Bohdan


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Stefano Buccheri


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Federico Campanini


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Office: B428

Jacques Darné


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I am interested in applying categorical methods to the study of groups and filtrations on them. Precisely, by "groups", I mean mainly some infinite groups, often with a topological flavor, such as braid groups and their generalizations, or automorphisms of free group. And by "filtrations", I mean lower central series of groups, or filtrations similar to them.
I am interested in applying categorical methods to the study of groups and filtrations on them. Precisely, by "groups", I mean mainly some infinite groups, oft...

Office: B.429

Email: jacques.darne@uclouvain.be

Laura Grave de Peralta


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Pierre-Alain Jacqmin


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My main research interests lie in Category Theory, and more specifically in Categorical Algebra and Universal Algebra. My aim is to deeper understand algebraic categorical properties such as the Mal'tsev, unital or semi-abelian properties; in particular via some embedding theorems or preservation under the cofiltered limit completion. I am also interested in internal groupoids, weak equivalences and their bicategory of fractions as well as in finiteness spaces and generalized rings of power series.
My main research interests lie in Category Theory, and more specifically in Categorical Algebra and Universal Algebra. My aim is to deeper understand algebraic...

Office: B.403

Phone: (+32 10 4) 7 3159

Email: pierre-alain.jacqmin@uclouvain.be

Geoffrey Janssens


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My research has spanned several areas of mathematics, however always centered around the study of the representations of the given object. Nowadays my focus is on finite dimensional representations of quantum affine algebras via geometric realisations. Hereby the angle is additive and monoidal categorification of an underlying cluster algebras. Earlier my research focused on integral representation theory of finite groups, via connections to arithmetic groups. The latter can be thought as the integer points of semisimple linear algebraic groups of which the group of units of the integral group ring is an example of. The overarching quesiton here is which properties of the finite group can reconstructed out of the geometric group theoretical properties of the simple factors of the overlying algebraic group.
My research has spanned several areas of mathematics, however always centered around the study of the representations of the given object. Nowadays my focus is...

Office: B403

Email: geoffrey.janssens@uclouvain.be

Waltraud Lederle


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I am interested in totally disconnected, locally compact groups in the context of geometric group theory.
I am interested in totally disconnected, locally compact groups in the context of geometric group theory.

Office: B.323

Phone: (+32 10 4) 7 3153

Email: waltraud.lederle@uclouvain.be

Jules Martel-Tordjman


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Julia Ramos González


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My main research interests are category theory and homological algebra. I am particularly interested in the interplay of these fields with algebraic geometry in order to approach noncommutative algebraic geometry, where both abelian categories and enhancements of triangulated categories are used as models for noncommutative spaces. I am therefore interested in many different related areas: topos theory, localizations and categories of fractions, algebraic categories, triangulated and dg categories, infinity-categories, deformation theory…
My main research interests are category theory and homological algebra. I am particularly interested in the interplay of these fields with algebraic geometry in...

Office: B.402

Email: julia.ramos@uclouvain.be

François Thilmany


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Office: B.321

Email: francois.thilmany@uclouvain.be

Jieru Zhu


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PhD students (17)

Maxime Culot


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Office: B.422

Email: maxime.culot@uclouvain.be

Bo Shan Deval


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Office: B.401

Email: bo.deval@uclouvain.be

Nadja Egner


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Office: B.402

Email: nadja.egner@uclouvain.be

David Forsman


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My PhD-topic is to develop a non-abelian theory of spectral sequences. Double semi-simplicial groups have certain spectral sequences associated to them. The motivating question is how much can we generalize this to the semi-abelian context.
My PhD-topic is to develop a non-abelian theory of spectral sequences. Double semi-simplicial groups have certain spectral sequences associated to them. The mot...

Office: B404

Email: david.forsman@uclouvain.be

Corentin François


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Office: B.322

Phone: (+32 10 4) 7 3183

Email: corentin.francois@uclouvain.be

Rodrigue Haya Enriquez


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Alex Loué


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I study (infinite) discrete groups. My interests include, but are not limited to : the representation theory of lattices in non-discrete groups ; the geometry of low dimensional complexes of groups ; approximation by finite groups ; local-global phenomena. Currently, my focus is set on a family of discrete groups acting on euclidean buildings. I would like to better understand which features they have in common, but also for each their own specificities. Some keywords : geometric group theory, representation theory, harmonic analysis, algebraic groups over local fields.
I study (infinite) discrete groups. My interests include, but are not limited to : the representation theory of lattices in non-discrete groups ; the geometry o...

Office: B.321

Email: alex.loue@uclouvain.be

Sébastien Mattenet


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Did my masters thesis in topos theory. Currently writing about Lyapunov theory in categorical terms, specifically the converse lyapunov theorem that a system with an equilibrium point must have a corresponding "energy function" (lyapunov fucntion, ie a function that decrease on trajectory and "sufficiently" smooth) that serve as a certificate for the stability.
Did my masters thesis in topos theory. Currently writing about Lyapunov theory in categorical terms, specifically the converse lyapunov theorem that a system w...

Office: Euler a1.01

Email: sebastien.mattenet@uclouvain.be

Aline Michel


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The goal of the research is to explore the exactness properties of the category of preordered groups and of preordered abelian groups, with particular attention to non-additive torsion theories in these categories. We will then develop a new approach to non-abelian homology of preordered groups. A generalization of some of these results to preordered semi-abelian algebras will also be considered.
The goal of the research is to explore the exactness properties of the category of preordered groups and of preordered abelian groups, with particular attention...

Office: B.401

Phone: (+32 10 4) 7 3174

Email: aline.michel@uclouvain.be

Jean Mugniery


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Office: B.404

Phone: (+32 10 4) 73164

Email: jean.mugniery@uclouvain.be

Elia Rizzo


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Office: B.422

Phone: (+32 10 4) 7 ,3169

Email: elia.rizzo@uclouvain.be

Léo Schelstraete


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I work on the interplay between knot theory and higher representation theory. More precisely, I'm interested in an invariant of knots called odd Khovanov homology, which can be thought as a categorification of the Jones polynomial. I try to understand it through the categorification of (the representation theory of) quantum algebras.
I work on the interplay between knot theory and higher representation theory. More precisely, I'm interested in an invariant of knots called odd Khovanov homolo...

Office: B.429

Email: leo.schelstraete@uclouvain.be

Lancelot Semal


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I try to answer questions in this field : unitary representations of locally compact groups
I try to answer questions in this field : unitary representations of locally compact groups

Office: B.321

Email: lancelot.semal@uclouvain.be

Benoît Van Vaerenbergh


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Office: B.325

Email: benoit.vanvaerenbergh@uclouvain.be

Justin Vast


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Office: B 322

Email: justin.vast@uclouvain.be

Corentin Vienne


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Research in categorical algebra, in particular semi-abelian categories. We are studying consequences of categorical conditions, such as action representability, in varieties of non-associative algebras.
Research in categorical algebra, in particular semi-abelian categories. We are studying consequences of categorical conditions, such as action representability,...

Office: B.401

Phone: (+32 10 4) 7 3331

Email: corentin.vienne@uclouvain.be

Daniel Zimmer


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The goal of my research is to investigate the topology of spaces of embeddings, using tools from algebraic topology ; more precisely, I investigate cosimplicial models for such spaces built using the calculus of functors.
The goal of my research is to investigate the topology of spaces of embeddings, using tools from algebraic topology ; more precisely, I investigate cosimplicial...

Office: B.432

Phone: (+32 10 4) 7 3169

Email: daniel.zimmer@uclouvain.be

Administrative staff (4)

Carine Baras


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Office: E.365

Phone: (+32 10 4) 7 2998 CRC ;

Email: carine.baras@uclouvain.be

Cathy Brichard


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Office: B.328

Phone: (+32 10 4) 7 3281

Email: cathy.brichard@uclouvain.be

Martine Furnémont


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Office: B.433

Phone: (+32 10 4) 7 3174

Email: martine.furnemont@uclouvain.be

Elodie Hannoy


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Office: B.334

Email: elodie.hannoy@uclouvain.be

Visitors (3)

Yves Felix


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topologie algébrique, homotopie rationnelle
topologie algébrique, homotopie rationnelle

Office: B.428

Phone: (+32 10 4) 7 3141

Email: yves.felix@uclouvain.be

Fara Renaud


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My PhD research concerns higher categorical Galois theory in the context of certain algebraic structures of interest called quandles (a notion of symmetry which is used in knot theory and geometry). The category of quandles is algebraic by nature, but features interesting geometrical properties. This provides an interesting context for the study and illustration of higher categorical Galois theory and related meaningful notions of homotopy. Key words: higher categorical Galois theory, racks and quandles, centrality, commutators, higher coverings.
My PhD research concerns higher categorical Galois theory in the context of certain algebraic structures of interest called quandles (a notion of symmetry which...

Office: B.427

Phone: (+32 10 4) 7 3160

Email: fara.renaud@uclouvain.be

Michel Willem


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nonlinear partial differential equations, global analysis, calculus of variations, functional analysis, real analysis, history of mathematics
nonlinear partial differential equations, global analysis, calculus of variations, functional analysis, real analysis, history of mathematics

Office: B.304

Phone: (+32 10 4) 7 3120

Email: michel.willem@uclouvain.be

Guests (2)

Christiane Hauchart


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Karl Peiffer


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Office: B.007

Phone: (+32 10 4) 7 3154

Email: Karl.Peiffer@uclouvain.be