Category:Characters (Banach Algebras)
Jump to navigation
Jump to search
This category contains results about Characters in the context of Banach Algebra.
Definitions specific to this category can be found in Definitions/Characters (Banach Algebras).
Let $\struct {A, \norm {\, \cdot \,} }$ be a Banach algebra over $\C$.
Let $\phi : A \to \C$ be a non-zero algebra homomorphism on $A$.
We say that $\phi$ is a character on $A$.
Subcategories
This category has the following 2 subcategories, out of 2 total.
Pages in category "Characters (Banach Algebras)"
The following 14 pages are in this category, out of 14 total.
C
- Character on Banach Algebra is Continuous
- Character on Banach Algebra is Surjective
- Character on C*-Algebra is *-Algebra Homomorphism
- Character on Non-Unital Banach Algebra induces Character on Unitization
- Character on Unital Banach Algebra is Uniquely Identified by Kernel
- Character on Unital Banach Algebra is Unital Algebra Homomorphism
- Character on Unital C*-Algebra has Modulus One at Unitary Elements
- Character on Unital C*-Algebra is Real at Hermitian Elements
- Characterization of Character on Banach Algebra
- Continuous Functional Calculus Commutes with Character on Generated C*-Subalgebra