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On complete maximal submanifolds in pseudo-hyperbolic space
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abstract
We provide a full classification of complete maximal $p$-dimensional spacelike submanifolds in the pseudo-hyperbolic space $\mathbf{H}^{p,q}$, and we study its applications to Teichm\"uller theory and to the theory of Anosov representations of hyperbolic groups in $\mathsf{PO}(p,q+1)$.
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Equiaffine immersions and pseudo-Riemannian space forms
A new explicit correspondence shows that maximal spacelike submanifolds in pseudo-hyperbolic space are equivalent to proper affine spheres, yielding new boundary constructions and a generalized harmonic Blaschke lift.
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