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In this paper we study principal congruence link complements in $S^{3}$ . It is known that there are only finitely many such link complements, and we make a start on enumerating them using a combination of theoretical methods and computer calculations with MAGMA.

Principal fibre bundles with structural Lie groupoid.

Ivan, Gheorghe (2001)

Balkan Journal of Geometry and its Applications (BJGA)

Principal Orbit Types for Algebraic Transformation Spaces in Characteristic Zero.

R.W. Jr. Richardson (1972)

Inventiones mathematicae

Pro- $p$ groups and towers of rational homology spheres.

Boston, Nigel, Ellenberg, Jordan S. (2006)

Geometry & Topology

Probability measure functors preserving infinite-dimensional spaces

Nhu Nguyen, Katsuro Sakai (1996)

Colloquium Mathematicae

Problèmes d'existence et d'homotopie dans les feuilletages

Claude Godbillon (1970/1971)

Séminaire Bourbaki

Product formulas for modular forms on $O (2, n)$

Maxim Kontsevich (1996/1997)

Séminaire Bourbaki

Product involutions with 0 or 1-dimensional fixed point sets on orientable handlebodies.

Nelson, Roger B. (1994)

International Journal of Mathematics and Mathematical Sciences

Product preserving bundles on foliated manifolds

Włodzimierz M. Mikulski (2004)

Annales Polonici Mathematici

We present a complete description of all product preserving bundle functors on the category ℱol of all foliated manifolds and their leaf respecting maps in terms of homomorphisms of Weil algebras.

Productivity of the Zariski topology on groups

Dikran N. Dikranjan, D. Toller (2013)

Commentationes Mathematicae Universitatis Carolinae

This paper investigates the productivity of the Zariski topology $ℨ_{G}$ of a group $G$ . If $𝒢 = {G_{i} ∣ i \in I}$ is a family of groups, and $G = \prod_{i \in I} G_{i}$ is their direct product, we prove that $ℨ_{G} \subseteq \prod_{i \in I} ℨ_{G_{i}}$ . This inclusion can be proper in general, and we describe the doubletons $𝒢 = {G_{1}, G_{2}}$ of abelian groups, for which the converse inclusion holds as well, i.e., $ℨ_{G} = ℨ_{G_{1}} \times ℨ_{G_{2}}$ . If $e_{2} \in G_{2}$ is the identity element of a group $G_{2}$ , we also describe the class $Δ$ of groups $G_{2}$ such that $G_{1} \times {e_{2}}$ is an elementary algebraic subset of $G_{1} \times G_{2}$ for every group $G_{1}$ . We show among others, that $Δ$ is stable...

Products of Conjugacy Classes in a Free Group: a Counterexample.

S.M. Gersten (1986)

Mathematische Zeitschrift

Products of open manifolds with ℝ

Craig R. Guilbault (2007)

Fundamenta Mathematicae

We present a characterization of those open n-manifolds (n ≥ 5) whose products with the real line are homeomorphic to interiors of compact (n+1)-manifolds with boundary.

Produit tensoriel de matrices, homologie cyclique, homologie des algèbres de Lie

Philippe Gaucher (1994)

Annales de l'institut Fourier

On munit, naturellement, d’un surproduit l’algèbre extérieure de l’homologie cyclique d’une $k$ -algèbre commutative $A$ ( $k$ étant un corps de caractéristique zéro) à l’aide du produit de Loday-Quillen. On munit d’un surproduit l’homologie de l’algèbre de Lie du groupe linéaire général de $A$ à l’aide du produit tensoriel de matrices. On montre que l’isomorphisme d’algèbres de Hopf de Loday-Quillen est compatible avec les surproduits définis ci-dessus. On obtient ainsi une interprétation du produit de Loday-Quillen,...

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Displaying 101 – 120 of 154

Primitive and Framed Elements in MU*Z/p.

Primitive spatial graphs and graph minors.

Primitive subspaces of Hopf algebras of finite depth.

Primitivity in torsion free cohomology Hopf algebras

Principal congruence link complements