Hopf Algebra is a structure of Algebra that is simultaneously an algebra i. E. , unital associative and a coalgebra i. E. , counital coassociative. Hopf algebras occurred naturally in algebraic topology, where they originated. It is described as a representation of the underlying associated algebra of abstract algebra. Try this quiz.
Ken Hopf
Donal Hopf
Charles Hopf
Heinz Hopf
H-space concept
Artinian Ring
Auslander Algebra
GIS
Artinian Ring
Bialgebra
Associative Algebra
Otto's concept
String theory
Quantum field theory
Space Physics
Condensed-matter Physics
Abstract
Artinian Ring
Quantum groups
Quantum operation
Solid Geometry
Commutative Geometry
Non-commutative Geometry
Abstract Algebra
Self duality
The Hopf constant
The Artinian Ring
Balanced Duality
Self duality
Weak Hopf Algebra is a generalized Hopf Algebra
Weak Hopf Algebra is a quantized Hopf Algebra
Weak Hopf Algebra is the foundation of Topological Quantum computation
Quantum group
Quantum computation
Quantum groupoid
Quantum algebra
Double ring Algebra
Dual operation algebra
Cogebra
Duogebra