The geometry of maximal representations of surface groups into \(\mathrm{SO}_0(2,n)\)

From MaRDI portal
Publication:2280562

DOI10.1215/00127094-2019-0052OpenAlexW3105350178MaRDI QIDQ2280562

Nicolas Tholozan, Brian Collier, Jérémy Toulisse

Publication date: 18 December 2019

Published in: Duke Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1702.08799




Related Items (22)

Non-uniqueness of minimal surfaces in a product of closed Riemann surfacesExotic components of \(\mathrm{SO}(p, q)\) surface group representations, and their Higgs bundle avatarsStudying deformations of Fuchsian representations with Higgs bundlesOn the irreducible action of \(\mathrm{PSL}(2, \mathbb{R})\) on the 3-dimensional Einstein universeGlobal properties of some weight 3 variations of Hodge structureAnosov representations with Lipschitz limit setHausdorff dimension of limit sets for projective Anosov representationsWorking session: Higher rank Teichmüller theory. Abstracts from the working session held October 9--14, 2022Quasicircles and quasiperiodic surfaces in pseudo-hyperbolic spacesBoundary of the Gothen componentsDomination results in n$n$‐Fuchsian fibers in the moduli space of Higgs bundlesCyclic Higgs bundles and minimal surfaces in pseudo-hyperbolic spacesLength spectrum compactification of the \(\mathrm{SO}_0(2, 3)\)-Hitchin componentTwisted cyclic quiver varieties on curvesRiemannian metrics on the moduli space of GHMC anti-de Sitter structuresModuli spaces of Higgs bundles - old and newAnti-de Sitter Geometry and Teichmüller TheoryOn cyclic Higgs bundlesThe moduli spaces of equivariant minimal surfaces in \({\mathbb {RH}}^3\) and \(\mathbb {RH}^4\) via Higgs bundlesHiggs bundles and higher Teichmüller spacesFlat surfaces and algebraic curves. Abstracts from the workshop held September 16--22, 2018The half-space model of pseudo-hyperbolic space



Cites Work


This page was built for publication: The geometry of maximal representations of surface groups into \(\mathrm{SO}_0(2,n)\)