Bibliography Page 1 Bibliography In addition to the usual data each title contains one or more
code numbers indicating the particular fields the paper belongs to (eg, <K16>, knot groups; …

Knot theory is a rapidly developing field of research with many applications not only for
mathematics. The present volume, written by a well-known specialist, gives a complete …

Mk-Let k be a knot in S³. Let M₁= S³—intŋ (k) the exterior of k. Denote by M (r) the 3-
manifold obtained by performing r-Dehn surgery on k, where r is a slope on OM. A (r, s) …

We consider composite links obtained by bandings of another link. It is shown that if a
banding of a split link yields a composite knot then there is a decomposing sphere crossing …

A well-known conjecture in knot theory says that the proportion of hyperbolic knots among
all of the prime knots of or fewer crossings approaches as approaches infinity. In this article …

A tangle is a pair (B, T), where B is a 3-ball, T is a pair of properly embedded arcs. When
there is no ambiguity we will simply say that T is a tangle. Let E (T)= B− IntN (T) be the …

This is an expository survey article about the role that the simple operation of changing a
crossing has played in knot theory. Topics include: the connections between unknotting …

A natural generalization of a crossing change is a rational subtangle replacement (RSR).
We characterize the fundamental situation of the rational tangles obtained from a given …

A Note on Unlinking Numbers of Montesinos Iinks Page 1 REVISTA MATEMÁTICA de la
Universidad Complutense de Madrid Volumen 9, número 1: 1996 A Note on Unlinking …

It is proved that if Dehn surgery on a strongly invertible knot, which is not a satellite knot
yields a manifold containing an incompressible torus, then the slope of the surgery consists …