Abstract
We prove that the space \textbf{$L_\Omega ^p\left( R^n\right) $}, where $% \Omega =\left\{ \left( 1+\left\| x\right\| ^2\right) ^s:s>\frac{n(p-1)} 2\right\} $ and $p\in \left] 1,+\infty \right[ $ , is a regular locally $m$-convex algebra. Others results are also obtained.
Citation
A. El Kinani. "Régularité d'une algèbre $m$-convexe à poids." Bull. Belg. Math. Soc. Simon Stevin 13 (1) 159 - 166, March 2006. https://doi.org/10.36045/bbms/1148059341
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