His work has been in the field of group theory.

He is known for his work in the area of group theory.

The study of this category is known as group theory.

These groups play an important role in geometric group theory.

It also provided an important outlet for real analysis and the new group theory.

His classic book on group theory was well received when it came out and is still useful today.

It was held up as a triumph of group theory in physics.

What about the development of group theory from Galois' time up to 1900?

Group theory is an important area of mathematics for physicists.

Using basic group theory, the reason these solutions are not incredibly difficult to find will become clear.

Chamber music groups, group theory instruction, and classes for the young child are also available.

He is most famous for his work in group theory and mathematical physics.

After his wartime work, he returned to Cambridge, and worked on group theory.

This proof requires the most basic elements of group theory.

If forced, one might categorize them into social and group theories.

Ruffini's 1799 work marked a major development for group theory.

Please refer to group theory for a general description of the topic.

So the tight-binding model can provide nice examples for those who want to learn more about group theory.

It has found many uses in abelian group theory and related areas.

Group theory - studies the algebraic structures known as groups.

This fact is of crucial importance for modern geometric group theory.

Pages 110-115 describe the algorithm and explain the group theory behind it.

Several examples of Steiner systems are closely related to group theory.

For example, group theory was first put on an axiomatic basis towards the end of that century.

"Reference group theory with implications for information studies: a theoretical essay."