We study the topological structure and the homeomorphism problem for closed 3-manifolds M(n, k) obtained by pairwise identifications of faces in the boundary of certain polyhedral 3-balls. We prove that they are (n/d)-fold cyclic coverings of the 3-sphere branched over certain hyperbolic links of d + 1 components, where d = (n, k). Then we study the closed 3-manifolds obtained by Dehn surgeries on the components of these links
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
12 pagesInternational audienceWe give a more geometric approach to an algorithm for deciding whether...
We construct a family of hyperbolic 3-manifolds whose fundamental groups admit a cyclic presentation...
We study the topological structure and the homeomorphism problem for closed 3-manifolds M(n, k) obta...
AbstractTwo of the main methods for the construction of closed orientable 3-manifolds, and in partic...
We present several results on the classification of the topological and geometrical structures of cl...
We give sufficient conditions for a π-hyperbolic knot to be determined, up to homeomorphism in S3, b...
AbstractWe give sufficient conditions for a π-hyperbolic knot to be determined, up to homeomorphism ...
We construct infinite families of closed connected orientable 3-manifolds obtained from certain tr...
We construct an infinite family of closed connected orientable 3-manifolds by pairwise identificatio...
We consider orientable closed connected 3-manifolds obtained by Dehn surgeries with rational coeffic...
We study the topology and geometry of some series of closed connected orientable 3-manifolds constru...
We collect several results on the determination of hyperbolic knots by means of their cyclic branche...
We collect several results on the determination of hyperbolic knots by means of their cyclic branche...
We study two families of closed orientable three-dimensional manifolds, which are defined as cyclic ...
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
12 pagesInternational audienceWe give a more geometric approach to an algorithm for deciding whether...
We construct a family of hyperbolic 3-manifolds whose fundamental groups admit a cyclic presentation...
We study the topological structure and the homeomorphism problem for closed 3-manifolds M(n, k) obta...
AbstractTwo of the main methods for the construction of closed orientable 3-manifolds, and in partic...
We present several results on the classification of the topological and geometrical structures of cl...
We give sufficient conditions for a π-hyperbolic knot to be determined, up to homeomorphism in S3, b...
AbstractWe give sufficient conditions for a π-hyperbolic knot to be determined, up to homeomorphism ...
We construct infinite families of closed connected orientable 3-manifolds obtained from certain tr...
We construct an infinite family of closed connected orientable 3-manifolds by pairwise identificatio...
We consider orientable closed connected 3-manifolds obtained by Dehn surgeries with rational coeffic...
We study the topology and geometry of some series of closed connected orientable 3-manifolds constru...
We collect several results on the determination of hyperbolic knots by means of their cyclic branche...
We collect several results on the determination of hyperbolic knots by means of their cyclic branche...
We study two families of closed orientable three-dimensional manifolds, which are defined as cyclic ...
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
12 pagesInternational audienceWe give a more geometric approach to an algorithm for deciding whether...
We construct a family of hyperbolic 3-manifolds whose fundamental groups admit a cyclic presentation...
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