This construction allows one to study a group using the ring theory.

There is also a construction in ring theory, the crossed product of rings.

This book contains almost 350 exercises in the basics of ring theory.

There are different definitions used in group theory and ring theory.

Therefore crossed products have a ring theory aspect also.

Nevertheless, there is still a notion of kernel studied in ring theory.

He worked especially in the theory of Abelian groups and ring theory.

In mathematics, especially ring theory, a regular ideal can refer to multiple concepts.

From the standpoint of ring theory, isomorphic rings cannot be distinguished.

Hence such things as group theory and ring theory took their places in pure mathematics.

The problems form the 'folklore' of ring theory, and the solutions are given in as much detail as possible.

(The product is necessarily finite, since infinite products are not defined in ring theory.

He worked in many areas of algebra, mainly in non-commutative ring theory.

Some theorems of ring theory are false for rngs.

Unlike in ring theory, there is no distinguishability of left ideal and right ideal.

Ring theory (band theory) explains the working principle of spiral antenna.

Therefore, the notion of the nilradical, as it stands, cannot be studied in noncommutative ring theory.

Noncommutative ring theory began with attempts to extend the complex numbers to various hypercomplex number systems.

One further item which should be mentioned here since it has strong connections with present day ring theory is the subject of algebraic invariants.

Nilradical of a ring, a notion in ring theory.

After that, he concentrated on non-commutative ring theory and the theory of algebras.

In group theory and ring theory, brackets denote the commutator.

See algebra (ring theory) and algebra over a field.

In mathematics, the Kurosh problem is one general problem, and several more special questions, in ring theory.

Idempotents are especially prominent in ring theory.