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In algebra, a branch of pure mathematics, an algebraic structure consists of one or more sets closed under one or more operations, satisfying some axioms. Abstract algebra is primarily the study of algebraic structures and their properties. The notion of algebraic structure has been formalized in universal algebra.

Sections

Algebras

Coalgebras

Finite groups

Lie groups

Non-associative algebra

Ordered algebraic structures

Properties of groups

   

Pages

Action algebra

Algebraic structure

BCK algebra

Band (mathematics)

Biordered set

Biquandle

Boolean algebra (structure)

C-semiring

Cancellative semigroup

Clifford semigroup

Commutative ring

Complete Heyting algebra

Completely regular semigroup

Composition ring

Damm algorithm

Domain (ring theory)

Double groupoid

Empty semigroup

Essential dimension

Exponential field

Exponentially closed field

Field (mathematics)

Finite lattice representation problem

Finitely-generated abelian group

Grothendieck group

Group (mathematics)

Groupoid

Hardy field

Heap (mathematics)

Ideal (ring theory)

Infrastructure (number theory)

Inverse semigroup

Kasch ring

Kleene algebra

Lattice (order)

Lindenbaum–Tarski algebra

MV-algebra

Magma (algebra)

Matrix ring

Module (mathematics)

Monogenic semigroup

Monoid

Moufang polygon

Multiplicative group

N-ary group

Near-field (mathematics)

Near-semiring

Nowhere commutative semigroup

Numerical semigroup

Ockham algebra

Outline of algebraic structures

Planar ternary ring

Pregroup

Primitive ring

Pseudo-ring

Pseudogroup

Quantum differential calculus

Racks and quandles

Ring (mathematics)

Semifield

Semigroup

Semigroup with involution

Semigroup with two elements

Semigroupoid

Semilattice

Semiprimitive ring

Semiring

Special classes of semigroups

Symmetric inverse semigroup

Torsion-free abelian group

Trivial semigroup

    

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