Toeplitz algebra
In operator algebras, the Toeplitz algebra is the C*-algebra generated by the unilateral shift on the Hilbert space l2(N). Taking l2(N) to be the Hardy space H2, the Toeplitz algebra consists of elements of the form where Tf is a Toeplitz operator with continuous symbol and K is a compact operator. Toeplitz operators with continuous symbols commute modulo the compact operators. So the Toeplitz algebra can be viewed as the C*-algebra extension of continuous functions on the circle by the compact operators. This extension is called the Toeplitz extension.
Wikipage disambiguates
Wikipage redirect
Link from a Wikipage to another Wikipage
primaryTopic
Toeplitz algebra
In operator algebras, the Toeplitz algebra is the C*-algebra generated by the unilateral shift on the Hilbert space l2(N). Taking l2(N) to be the Hardy space H2, the Toeplitz algebra consists of elements of the form where Tf is a Toeplitz operator with continuous symbol and K is a compact operator. Toeplitz operators with continuous symbols commute modulo the compact operators. So the Toeplitz algebra can be viewed as the C*-algebra extension of continuous functions on the circle by the compact operators. This extension is called the Toeplitz extension.
has abstract
En théorie des algèbres d'opér ...... ute isométrie, les relations :
@fr
In operator algebras, the Toep ...... try; this is Coburn's theorem.
@en
Wikipage page ID
14,598,622
page length (characters) of wiki page
Wikipage revision ID
698,781,582
Link from a Wikipage to another Wikipage
subject
comment
En théorie des algèbres d'opér ...... ute isométrie, les relations :
@fr
In operator algebras, the Toep ...... called the Toeplitz extension.
@en
label
Algèbre de Toeplitz
@fr
Toeplitz algebra
@en