Finite presentations for the mapping class group via the ordered complex of curves.
Finite subset spaces of graphs and punctured surfaces.
Finite type invariants for cyclic equivalence classes of nanophrases
We define finite type invariants for cyclic equivalence classes of nanophrases and construct universal invariants. Also, we identify the universal finite type invariant of degree 1 essentially with the linking matrix. It is known that extended Arnold basic invariants to signed words are finite type invariants of degree 2, by Fujiwara's work. We give another proof of this result and show that those invariants do not provide the universal one of degree 2.
Finite type invariants of integral homology 3-spheres: A survey
Finite volume flows and Morse theory.
Finite-dimensional categorial complement theorems in shape theory
Finitely Determined Singularities of Formal Vector Fields.
Finitely Presented Subgroups of Three-Manifold Groups.
Finiteness obstructions and cocompact actions on Sm x Rn.
Finiteness of classifying spaces of relative diffeomorphism groups of 3-manifolds.
Finiteness Theorems for Conjugacy Classes and Branched Covers of Knots.
Finiteness theorems on Blow-Nash triviality for real algebraic singularities
Finite-order algebraic automorphisms of affine varieties.
Finite-to-one restrictions of continuous functions
Finite-type invariants of Legendrian knots in the 3-space: Maslov index as an order 1 invariant
We consider a contractible closure of the space of Legendrian knots in the standard contact 3-space. We show that in this context the space of finite-type complex-valued invariants of Legendrian knots is isomorphic to that of framed knots in with an extra order 1 generator (Maslov index) added.
Finitude du nombre des classes d'isomorphisme des structures isométriques entières.
Finitude homotopique et isotopique des structures de contact tendues
Soit V une variété close de dimension 3. Dans cet article, on montre que les classes dhomotopie de champs de plans sur V qui contiennent des structures de contact tendues sont en nombre fini et que, si V est atoroïdale, les classes disotopie des structures de contact tendues sur V sont elles aussi en nombre fini.
Five dimensional Bieberbach groups with trivial centre.
Five-dimensional biquotients.
Fixed point data of finite groups acting on 3-manifolds.