References of "Schlenker, Jean-Marc 50003017"
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See detailVolume maximization and the extended hyperbolic space
Luo, Feng; Schlenker, Jean-Marc UL

in Proceedings of the American Mathematical Society (2012), 140(3), 1053--1068

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See detailThe Weil-Petersson metric and the renormalized volume of hyperbolic 3-manifolds
Krasnov, Kirill; Schlenker, Jean-Marc UL

in Handbook of Teichmüller theory. Volume III (2012)

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See detailFlippable tilings of constant curvature surfaces
Fillastre, François; Schlenker, Jean-Marc UL

in Illinois Journal of Mathematics (2012), 56(2), 1213-1256

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See detailCollisions of particles in locally AdS spacetimes I. Local description and global examples
Barbot, Thierry; Bonsante, Francesco; Schlenker, Jean-Marc UL

in Communications in Mathematical Physics (2011), 308(1), 147--200

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See detailOn polynomial integrals over the orthogonal group
Banica, Teodor; Collins, Benoit; Schlenker, Jean-Marc UL

in Journal of Combinatorial Theory. Series A (2011), 118(3), 778--795

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See detailCombinatorial aspects of orthogonal group integrals
Banica, Teodor; Schlenker, Jean-Marc UL

in International Journal of Mathematics (2011), 22(11), 1611--1646

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See detailMulti-black holes and earthquakes on Riemann surfaces with boundaries
Bonsante, Francesco; Krasnov, Kirill; Schlenker, Jean-Marc UL

in International Mathematics Research Notices (2011), (3), 487--552

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See detailOn the infinitesimal rigidity of weakly convex polyhedra
Connelly, Robert; Schlenker, Jean-Marc UL

in European Journal of Combinatorics (2010), 31(4), 1080--1090

The main motivation here is a question: whether any polyhedron which can be subdivided into convex pieces without adding a vertex, and which has the same vertices as a convex polyhedron, is ... [more ▼]

The main motivation here is a question: whether any polyhedron which can be subdivided into convex pieces without adding a vertex, and which has the same vertices as a convex polyhedron, is infinitesimally rigid. We prove that it is indeed the case for two classes of polyhedra: those obtained from a convex polyhedron by ``denting'' at most two edges at a common vertex, and suspensions with a natural subdivision. [less ▲]

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See detailOn orthogonal matrices maximizing the 1-norm
Banica, Teodor; Collins, Benoit; Schlenker, Jean-Marc UL

in Indiana University Mathematics Journal (2010), 59(3), 839--856

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See detailProfiles of inflated surfaces
Pak, Igor; Schlenker, Jean-Marc UL

in Journal of Nonlinear Mathematical Physics (2010), 17(2), 145--157

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See detailInfinitesimal rigidity of polyhedra with vertices in convex position
Izmestiev, Ivan; Schlenker, Jean-Marc UL

in Pacific J. Math. (2010), 248(1), 171--190

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See detailMaximal surfaces and the universal Teichmüller space
Bonsante, Francesco; Schlenker, Jean-Marc UL

in Inventiones Mathematicae (2010), 182(2), 279--333

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See detailA symplectic map between hyperbolic and complex Teichmüller theory
Krasnov, Kirill; Schlenker, Jean-Marc UL

in Duke Mathematical Journal (2009), 150(2), 331--356

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See detailAdS manifolds with particles and earthquakes on singular surfaces
Bonsante, Francesco; Schlenker, Jean-Marc UL

in Geometric and Functional Analysis (2009), 19(1), 41--82

We prove an ``Earthquake theorem'' for closed hyperbolic surfaces with cone singularities where the total angle is less than $\pi$: the action of the space of measured laminations on Teichm\"uller space ... [more ▼]

We prove an ``Earthquake theorem'' for closed hyperbolic surfaces with cone singularities where the total angle is less than $\pi$: the action of the space of measured laminations on Teichm\"uller space by left earthquakes is simply transitive. This is strongly related to another result: the space of ``globally hyperbolic'' AdS manifolds with cone singularities along time-like geodesics is parametrized by the product two copies of Teichm\"uller space with some marked points (corresponding to the cone singularities). [less ▲]

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See detailOn weakly convex star-shaped polyhedra
Schlenker, Jean-Marc UL

in Discrete Mathematics (2009), 309(20), 6139--6145

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See detailQuasi-Fuchsian manifolds with particles
Moroianu, Sergiu; Schlenker, Jean-Marc UL

in Journal of Differential Geometry (2009), 83(1), 75-129

We consider 3-dimensional hyperbolic cone-manifolds, singular along infinite lines, which are ``convex co-compact'' in a natural sense. We prove an infinitesimal rigidity statement when the angle around ... [more ▼]

We consider 3-dimensional hyperbolic cone-manifolds, singular along infinite lines, which are ``convex co-compact'' in a natural sense. We prove an infinitesimal rigidity statement when the angle around the singular lines is less than $\pi$: any first-order deformation changes either one of those angles or the conformal structure at infinity, with marked points corresponding to the endpoints of the singular lines. Moreover, any small variation of the conformal structure at infinity and of the singular angles can be achieved by a unique small deformation of the cone-manifold structure. [less ▲]

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See detailRepresentations of quantum permutation algebras
Schlenker, Jean-Marc UL; Banica, Teodor; Bichon, Julien

in Journal of Functional Analysis (2009), 257(9), 2864-2910

We develop a combinatorial approach to the quantum permutation algebras, as Hopf images of representations of type π:As(n)→B(H)π:As(n)→B(H). We discuss several general problems, including the ... [more ▼]

We develop a combinatorial approach to the quantum permutation algebras, as Hopf images of representations of type π:As(n)→B(H)π:As(n)→B(H). We discuss several general problems, including the commutativity and cocommutativity ones, the existence of tensor product or free wreath product decompositions, and the Tannakian aspects of the construction. The main motivation comes from the quantum invariants of the complex Hadamard matrices: we show here that, under suitable regularity assumptions, the computations can be performed up to n=6. [less ▲]

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See detailOn the renormalized volume of hyperbolic 3-manifolds
Krasnov, Kirill; Schlenker, Jean-Marc UL

in Communications in Mathematical Physics (2008), 279(3), 637--668

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See detailCircle patterns on singular surfaces
Schlenker, Jean-Marc UL

in Discrete and Computational Geometry (2008), 40(1), 47--102

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See detailHigher Schläfli formulas and applications. II. Vector-valued differential relations
Schlenker, Jean-Marc UL; Souam, Rabah

in International Mathematics Research Notices (2008)

Detailed reference viewed: 131 (3 UL)