|
Main Menu
|
Sections
Talkback
Downloads
Information
|
|
|
|
|
|
Definition 0.1 An H -algebra is defined as a Hilbert space
 equipped with an associative unital algebra structure and an antilinear involution
 which is compatible with taking the adjoint of the operators on the Hilbert space for the left and right multiplication of
 with itself (ref. [ 1]).
- 1
- Baez, J. 2007. Groupoidification. (Preprint)
|
"H *-algebra" is owned by bci1.
|
|
Other names: |
`groupoidification' |
Keywords: |
H *-algebra, groupoidification, Hilbert space |
Cross-references: operators, Hilbert space
There is 1 reference to this object.
This is version 2 of H *-algebra, born on 2009-01-26, modified 2009-01-26.
Object id is 432, canonical name is HAlgebra.
Accessed 527 times total.
Classification:
|
|
|
|
Pending Errata and Addenda
|
|
|
|
|
|
|
|