He is best known for his work in knot theory.

The average crossing number is often seen in the context of physical knot theory.

This fact is also related to the braid groups well known in knot theory.

Dimensions beyond three are seen as increasingly significant to the relationship between knot theory and physics.

The branch of mathematics that studies knots is known as knot theory.

This would be the main approach to knot theory until a series of breakthroughs transformed the subject.

Knots in Washington is an international conference on knot theory and its ramifications held once or twice per year since 1995.

A similar notion of chirality is considered in knot theory, as explained below.

He is also well known for fundamental contributions to high-dimensional knot theory.

This gives the subject a different flavour than co-dimension 2 knot theory.

There are a number of introductions to knot theory.

This opened up an unexpected connection between knot theory and quantum gravity.

In topology, knot theory is the study of mathematical knots.

Knot theory is the study of knots in mathematics.

History of knot theory - a theory to explain the atom.

This opened up avenues of research linking knot theory and statistical mechanics.

Links and knots are studied in a branch of mathematics called knot theory.

One of the earliest knot theory questions was posed in the following terms:

They tied the translations into a mathematical study known as knot theory, and discovered a strong connection.

He went into a whole riff on mathematics and knot theory that I couldn't even begin to follow."

Traditionally, knots have been catalogued in terms of crossing number (knot theory).

It gives the relation between knot theory and torsion invariants.

In knot theory, the writhe is a property of an oriented link diagram.

A few major discoveries in the late 20th century greatly rejuvenated knot theory and brought it further into the mainstream.

These homology theories have contributed to further mainstreaming of knot theory.