Totally Real Imbeddings and the Universal Covering Spaces of Domains of Holomorphy: Some Examples.
Toward a general theory of linking invariants.
Toward optimality in discrete Morse theory.
Trace functions on Iwahori-Hecke algebras
This paper is an expanded version of a talk given at the Banach Center Symposium on Knot Theory in July/August 1995. Its aim is to provide a general survey about trace functions on Iwahori-Hecke algebras associated with finite Coxeter groups. The so-called Markov traces are relevant to knot theory as they can be used to construct invariants of oriented knots and links. We present a classification of Markov traces for the classical types A, B and D.
Traces dans les catégories monoïdales, dualité et catégories monoïdales fibrées
Traces, lengths, axes and commensurability
The focus of this paper are questions related to how various geometric and analytical properties of hyperbolic 3-manifolds determine the commensurability class of such manifolds. The paper is for the large part a survey of recent work.
Transversal torus knots.
Transverse contact structures on Seifert 3-manifolds.
Travaux de Thurston sur les groupes quasi-fuchsiens et les variétés hyperboliques de dimension fibrées sur
Trees of Homotopy Types of Two-Dimensional CW-Complexes
Trees of manifolds and boundaries of systolic groups
We prove that the Pontryagin sphere and the Pontryagin nonorientable surface occur as the Gromov boundary of a 7-systolic group acting geometrically on a 7-systolic normal pseudomanifold of dimension 3.
Trees, valuations, and the Bieri-Neumann-Strebel invariant.
Triangulations of 3-dimensional pseudomanifolds with an application to state-sum invariants.
Trimming.
Turk's-head Knots (Braided Band Knots) a Mathematical Modeling
Twisted Alexander polynomials and surjectivity of a group homomorphism.
Twisted Alexander polynomials of periodic knots.
Twisted Alexander polynomials, symplectic 4-manifolds and surfaces of minimal complexity
Let M be a 4-manifold which admits a free circle action. We use twisted Alexander polynomials to study the existence of symplectic structures and the minimal complexity of surfaces in M. The results on the existence of symplectic structures summarize previous results of the authors in [FV08a,FV08,FV07]. The results on surfaces of minimal complexity are new.
Twisted quandle homology theory and cocycle knot invariants.
Twisting and unknotting operations.
We define a twisting move, an (n,k)-move, on a link diagram and consider the question as to whether or not any two links are equivalent by this move. Moreover we show that any knot can be trivialized by at most twice twisting operations.