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A small closed convex projective 4-manifold via Dehn filling
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In order to obtain a closed orientable convex projective four-manifold with small positive Euler characteristic, we build an explicit example of convex projective Dehn filling of a cusped hyperbolic four-manifold through a continuous path of projective cone-manifolds.
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Cited by 1 Pith paper
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Geometric transition from hyperbolic to anti-de Sitter structures in dimension four
The paper constructs explicit C^1 paths of cone-manifold structures on N times S^1 joining hyperbolic, half-pipe, and anti-de Sitter geometries, the first geometric transitions in dimension four.
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