Idempotents of Fourier multiplier algebra
✍ Scribed by V. Lebedev; A. Olevskiî
- Book ID
- 105393168
- Publisher
- Springer
- Year
- 1994
- Tongue
- English
- Weight
- 249 KB
- Volume
- 4
- Category
- Article
- ISSN
- 1016-443X
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
We introduce the concept of a matricial Schur ideal, which serves as a dual object for operator algebras generated by a finite set of idempotents. Using matricial Schur ideals and some factorization theorems for tensor products of operator algebras, we are able to obtain matrix-valued interpolation
Spinor spaces can be represented as minimal left ideals of Clifford algebras and they are generated by primitive idempotents. Primitive idempotents of the Clifford algebras Rp.q are shown to be products of mutually nonannihilating commuting idempotent factors I(1 +cT), where the k = q -rq\_p basis e
Let A be a separable C\*-algebra and let M loc (A) be the local multiplier algebra of A. It is shown that every minimal closed prime ideal of M loc (A) is primitive. If Prim(A) has a dense G $ consisting of closed points (for instance, if Prim(A) is a T 1 -space) and A is unital, then M loc (A) is i