|
|
|
|
|
||
|
With
cedram.org
|
||
|
Table of contents for this issue | Next article
Nicolas Th. Varopoulos Some remarks on $Q$-algebras Annales de l'institut Fourier, 22 no. 4 (1972), p. 1-11, doi: 10.5802/aif.432 Article PDF | Reviews MR 49 #3544 | Zbl 0235.46074 Résumé - Abstract We study Banach algebras that are quotients of uniform algebras and we show in particular that the class is stable by interpolation. We also show that $\ell ^p$, $(1\le p \le \infty )$ are $Q$ algebras and that $A_n = {\frak Z}L^1({\bf Z};1+|n|^\alpha )$ is a $Q$-algebra if and only if $\alpha > 1/2$. Bibliography |
||
|
© Annales de L'Institut Fourier - ISSN (électronique) : 1777-5310 |
|