Examples of 'abstract algebra' in a sentence
Meaning of "abstract algebra"
Abstract algebra - a branch of mathematics that studies algebraic structures like groups, rings, and fields in a generalized and abstract manner, as opposed to specific numerical calculations
Show more definitions
- The branch of mathematics concerned with algebraic structures, such as groups, rings, and fields.
How to use "abstract algebra" in a sentence
Basic
Advanced
abstract algebra
Here are listed fundamental concepts in abstract algebra.
Almost all structures in abstract algebra are special cases of groups.
These groups are predecessors of important constructions in abstract algebra.
Even abstract algebra was suspect.
This came to light in my abstract algebra class.
Abstract algebra is primarily the study of algebraic structures and their properties.
Her research concerns abstract algebra.
Basic abstract algebra.
We talked about real analysis and abstract algebra.
Indeterminates are useful in abstract algebra for generating mathematical structures.
He wrote a number of influential research papers in abstract algebra.
Elements of abstract algebra.
The properties of specific algebraic structures are studied in abstract algebra.
Derivations in abstract algebra.
Some algebraic structures find uses in disciplines outside of abstract algebra.
See also
Two of the most basic objects in abstract algebra are groups and rings.
This level of abstraction revealed connections between geometry and abstract algebra.
Introduction to abstract algebra.
General binary operations that continue these patterns are studied in abstract algebra.
Abstract algebra Every vector space has a basis.
This is the field of abstract algebra.
In the context of abstract algebra or universal algebra, a monomorphism is an injective homomorphism.
Mathworld page on abstract algebra.
Her greatest mathematical contribution was to the development of the field of abstract algebra.
Her research involves abstract algebra and Lie groups.
The notation for the dihedral group differs in geometry and abstract algebra.
Abstract algebra is a major area in advanced mathematics, studied by professional mathematicians.
Her research is in abstract algebra.
He almost singlehandedly founded complex analysis and the study of permutation groups in abstract algebra.
In mathematics, more specifically abstract algebra and ring theory, a noncommutative ring is a.
Both rules are wholly familiar from school mathematics and from abstract algebra generally.
Theorems of abstract algebra are powerful because they are general ; they govern many systems.
Structure must definitely include topological space as well as the standard abstract algebra notions.
Important branches of abstract algebra are commutative algebra, representation theory, and homological algebra.
The theorem provides an unexpected link between the theory of formal languages and abstract algebra.
Advanced study, Abstract algebra studies properties of specific algebraic structures.
LEADER in the development of modern abstract algebra.
Abstract algebra Linear algebra Number theory Order theory Function ( mathematics ).
The Pincherle derivative is an example of a derivation in abstract algebra.
He also wrote texts on Lie groups, abstract algebra and mathematical analysis.
Van der Waerden is mainly remembered for his work on abstract algebra.
Abstract algebra emerged around the start of the 20th century, under the name modern algebra.
There is another justification, coming from abstract algebra.
Abstract Algebra 3rd ed.
This is an in-depth introduction to abstract algebra.
Abstract Algebra 2nd ed.
In mathematics, a module is one of the fundamental algebraic structures used in abstract algebra.
Noether sometimes used postcards to discuss abstract algebra with her colleague, Ernst Fischer.
In mathematics, a lattice is among the essential algebraic structures utilized in abstract algebra.
For links to the videos, visit the Abstract Algebra course video page.
You'll also be interested in:
Examples of using Algebra
Show more
And we have an algebra midterm to study for
Algebra uses a type of ruler to classify numbers
Forget about your algebra and calculus
Examples of using Abstract
Show more
But perhaps these are abstract concepts to them
Abstract equality that can hide inequities
We are discoursing on abstract things with the canon
