abstract algebra

Almost all structures in abstract algebra are special cases of groups.

Abstract algebra has an unrelated term word problem for groups.

He wrote a number of influential research papers in abstract algebra.

It led to developments in abstract algebra and answering open questions.

He worked mainly in abstract algebra, but made important contributions to number theory.

He published three mathematics papers between 1973 and 1980, in the field of abstract algebra.

For example, some ideas from topology and abstract algebra are similar.

This phenomenon can best be described using the vocabulary of abstract algebra.

Abstract algebra, a much more advanced topic, is generally taught late in college.

He put a lot of effort into building up the Mainz group theory and abstract algebra research groups.

The mathematics that is central to solving these problems comes from the areas of abstract algebra and number theory.

His research interests include abstract algebra, number theory, group schemes, and the history of mathematics.

Abstract algebra is a name usually given to the study of the algebraic structures themselves.

He also wrote texts on Lie groups, abstract algebra and mathematical analysis.

Abstract algebra is a part of math which studies algebraic structures.

Instead, most proposed theories of F replace abstract algebra entirely.

He is known for his research and textbooks in group theory and abstract algebra.

Carmichael numbers can be generalized using concepts of abstract algebra.

Abstract algebra - the study of algebraic structures and their properties.

General binary operations that continue these patterns are studied in abstract algebra.

The 19th century saw the beginning of a great deal of abstract algebra.

In abstract algebra, a module is the generalization of a vector space.

It's actually done in abstract algebra called a "lattice."

Some algebraic structures find uses in disciplines outside of abstract algebra.