EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Page 1

Displaying 1 – 18 of 18

Ideal triangulations of 3-manifolds II; taut and angle structures.

Kang, Ensil, Rubinstein, J.Hyam (2005)

Algebraic & Geometric Topology

Ideal Turaev-Viro invariants.

King, Simon A. (2006)

Sibirskie Ehlektronnye Matematicheskie Izvestiya [electronic only]

Incompressibilité des feuilles de germes de feuilletages holomorphes singuliers

David Marín, Jean-François Mattei (2008)

Annales scientifiques de l'École Normale Supérieure

Nous considérons un germe de feuilletage holomorphe singulier non-dicritique $ℱ$ défini sur une boule fermée $\bar{𝔹} \subset ℂ^{2}$ , satisfaisant des hypothèses génériques, de courbe de séparatrice $S$ . Nous démontrons l’existence d’un voisinage ouvert $U$ de $S$ dans $\bar{𝔹}$ tel que, pour toute feuille $L$ de $ℱ_{| (U ∖ S)}$ , l’inclusion naturelle $ı : L ↪ U ∖ S$ induit un monomorphisme $ı_{*} : π_{1} (L) ↪ π_{1} (U ∖ S)$ au niveau du groupe fondamental. Pour cela, nous introduisons la notion géométrique de « connexité feuilletée » avec laquelle nous réinterprétons la notion d’incompressibilité....

Incompressible punctured tori in the complements of alterning knots.

Robert M. Patton (1995)

Mathematische Annalen

Incompressible spanning surfaces and maximal fibred submanifolds.

Osamu Kakimizu (1992)

Mathematische Zeitschrift

Incompressible surfaces in 2-bridge knot complements.

A. Hatcher, W. Thurston (1985)

Inventiones mathematicae

Indice des sous facteurs, algèbres de Hecke et théorie des noeuds

A. Connes (1984/1985)

Séminaire Bourbaki

Infinite order amphicheiral knots.

Livingston, Charles (2001)

Algebraic & Geometric Topology

Infinitely many two-variable generalisations of the Alexander-Conway polynomial.

De Wit, David, Ishii, Atsushi, Links, Jon (2005)

Algebraic & Geometric Topology

Intrinsic knotting and linking of complete graphs.

Flapan, Erica (2002)

Algebraic & Geometric Topology

Intrinsic linking and knotting are arbitrarily complex

Erica Flapan, Blake Mellor, Ramin Naimi (2008)

Fundamenta Mathematicae

We show that, given any n and α, any embedding of any sufficiently large complete graph in ℝ³ contains an oriented link with components Q₁, ..., Qₙ such that for every i ≠ j, $| l k (Q_{i}, Q_{j}) | \geq α$ and $| a ₂ (Q_{i}) | \geq α$ , where $a ₂ (Q_{i})$ denotes the second coefficient of the Conway polynomial of $Q_{i}$ .

Intrinsically linked graphs and even linking number.

Fleming, Thomas, Diesl, Alexander (2005)

Algebraic & Geometric Topology

Invariantes topológicos en el ADN, los Fullerenos y la Teoría de Elección Social.

S. Ardanza-Trevijano, J. Arsuaga, J. A. Crespo, J. I. Extremiana, L. J. Hernández, M. T. Rivas, J. Roca, M. Vázquez (2007)

Gaceta de la Real Sociedad Matemática Española

Invariants de Vassiliev des nœuds

Pierre Vogel (1992/1993)

Séminaire Bourbaki

Invariants of piecewise-linear knots

Richard Randell (1998)

Banach Center Publications

We study numerical and polynomial invariants of piecewise-linear knots, with the goal of better understanding the space of all knots and links. For knots with small numbers of edges we are able to find limits on polynomial or Vassiliev invariants sufficient to determine an exact list of realizable knots. We thus obtain the minimal edge number for all knots with six or fewer crossings. For example, the only knot requiring exactly seven edges is the figure-8 knot.

Invertible Amphicheiral Knots.

Richard L. Hartley (1980)

Mathematische Annalen

Isolated critical points of mappings from R4 to R2 and a natural splitting of the Milnor number of a classical fibered link. Part I: Basic theory; examples.

Lee Rudolph (1987)

Commentarii mathematici Helvetici

Isomorphisms and Peripheral Structure of Knot Groups.

Chichen M. Tsau (1988)

Mathematische Annalen

Currently displaying 1 – 18 of 18

Page 1