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Maps with finitely many critical points into high dimensional manifolds

Revista matemática complutense, 2021-05, Vol.34 (2), p.585-595, Article 585

Funar, Louis

2021

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Two questions on mapping class groups

Proceedings of the American Mathematical Society, 2011-01, Vol.139 (1), p.375-382

FUNAR, LOUIS

2011

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Profinite Completions of Burnside-Type Quotients of Surface Groups

Communications in mathematical physics, 2018-06, Vol.360 (3), p.1061-1082

2018

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Automorphisms of procongruence curve and pants complexes

Journal of topology, 2023-09, Vol.16 (3), p.936-989

2023

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Free subgroups within the images of quantum representations

Forum mathematicum, 2014-03, Vol.26 (2), p.337-355

2014

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The Math Problems Notebook

2007

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Asymptotic Mapping Class Groups of Closed Surfaces Punctured along Cantor Sets

Moscow mathematical journal, 2021-01, Vol.21 (1), p.1-29

2021

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The braided Ptolemy–Thompson group is finitely presented

Geometry & topology, 2008-01, Vol.12 (1), p.475-530

2008

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Diffeomorphism groups of tame Cantor sets and Thompson-like groups

Compositio mathematica, 2018-05, Vol.154 (5), p.1066-1110

2018

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Quotients of the mapping class group by power subgroups

The Bulletin of the London Mathematical Society, 2019-06, Vol.51 (3), p.385-398

2019

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Torus bundles not distinguished by TQFT invariants

Geometry & topology, 2013-08, Vol.17 (4), p.2289-2344

Funar, Louis

2013

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On the topology of closed manifolds with quasi-constant sectional curvature

Journal de l'École polytechnique. Mathématiques, 2019-01, Vol.6, p.367-423

Funar, Louis

2019

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Finite quotients of symplectic groups vs mapping class groups

North-Western European Journal of Mathematics, 2022, Vol.8, p.111-166

2022

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Finite Quotients of Symplectic Groups VS Mapping Class Groups

Bulletin de la Société mathématique de France, 2020, Vol.148 (3), p.515-527

2020

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Manifolds Which Admit Maps with Finitely Many Critical Points Into Spheres of Small Dimensions

The Michigan mathematical journal, 2018-08, Vol.67 (3)

2018

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IMAGES OF QUANTUM REPRESENTATIONS OF MAPPING CLASS GROUPS AND DUPONT–GUICHARDET–WIGNER QUASI-HOMOMORPHISMS

Journal of the Institute of Mathematics of Jussieu, 2018-04, Vol.17 (2), p.277-304

2018

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Examples of smooth maps with finitely many critical points in dimensions (4,3), (8,5) and (16,9)

Proceedings of the American Mathematical Society, 2010-01, Vol.138 (1), p.355-365

2010

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On the automorphism group of the asymptotic pants complex of an infinite surface of genus zero

Mathematische Nachrichten, 2016-07, Vol.289 (10), p.1189-1207

2016

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On Burau’s representations at roots of unity

Geometriae dedicata, 2014-04, Vol.169 (1), p.145-163

2014

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Central extensions of the Ptolemy–Thompson group and quantized Teichmüller theory

Journal of topology, 2010, Vol.3 (1), p.29-62

2010

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Zariski Density and Finite Quotients of Mapping Class Groups

International mathematics research notices, 2013-01

Funar, L.

2013

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Problem Session: Cubical Pachner Moves

Convexity and Discrete Geometry Including Graph Theory, p.265-268

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On the automorphism group of the asymptotic pants complex of an infinite surface of genus zero: On the automorphism group of the asymptotic pants complex

Mathematische Nachrichten, 2016-07, Vol.289 (10), p.1189-1207

2016

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The Math Problems Notebook

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On the automorphisms group of the asymptotic pants complex of an infinite surface of genus zero

Mathematische Nachrichten, 2016, Vol.289 (10), p.1189-1207

2016

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Maps with finitely many critical points into high dimensional manifolds

Two questions on mapping class groups

Profinite Completions of Burnside-Type Quotients of Surface Groups

Automorphisms of procongruence curve and pants complexes

Free subgroups within the images of quantum representations

The Math Problems Notebook

Asymptotic Mapping Class Groups of Closed Surfaces Punctured along Cantor Sets

The braided Ptolemy–Thompson group is finitely presented

Diffeomorphism groups of tame Cantor sets and Thompson-like groups

Quotients of the mapping class group by power subgroups

Torus bundles not distinguished by TQFT invariants

On the topology of closed manifolds with quasi-constant sectional curvature

Finite quotients of symplectic groups vs mapping class groups

Finite Quotients of Symplectic Groups VS Mapping Class Groups

Manifolds Which Admit Maps with Finitely Many Critical Points Into Spheres of Small Dimensions

IMAGES OF QUANTUM REPRESENTATIONS OF MAPPING CLASS GROUPS AND DUPONT–GUICHARDET–WIGNER QUASI-HOMOMORPHISMS

Examples of smooth maps with finitely many critical points in dimensions (4,3), (8,5) and (16,9)

On the automorphism group of the asymptotic pants complex of an infinite surface of genus zero

On Burau’s representations at roots of unity

Central extensions of the Ptolemy–Thompson group and quantized Teichmüller theory

Zariski Density and Finite Quotients of Mapping Class Groups

Problem Session: Cubical Pachner Moves

On the automorphism group of the asymptotic pants complex of an infinite surface of genus zero: On the automorphism group of the asymptotic pants complex

The Math Problems Notebook

On the automorphisms group of the asymptotic pants complex of an infinite surface of genus zero

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