%0 Journal Article
%T The Dual of the Two-Variable Exponent Amalgam Spaces  (<i>L</i><sup><i>q</i>()</sup>,<i>l</i><sup><i>p</i>()</sup>)(Ω)
%A Sambourou Massinanke
%A S¨¦kou Coulibaly
%A Mamadou Traore
%J Journal of Applied Mathematics and Physics
%P 383-431
%@ 2327-4379
%D 2024
%I Scientific Research Publishing
%R 10.4236/jamp.2024.122027
%X Wiener amalgam spaces are a class of function spaces where the function¡¯s local and global behavior can be easily distinguished. These spaces are ex-tensively used in Harmonic analysis that originated in the work of Wiener. In this paper: we first introduce a two-variable exponent amalgam space <span style=\"white-space:nowrap;\">(<em>L<sup>q</sup></em><sup>()</sup>,<em>l<sup>p</sup></em><sup>()</sup>)(<span style=\"white-space:nowrap;\">¦¸</span>)</span>. Secondly, we investigate some basic properties of these spaces, and finally, we study their dual.
%K Amalgam Spaces
%K Variable Exponent Lebesgue Spaces
%K Dual of a Vector Space
%U http://www.scirp.org/journal/PaperInformation.aspx?PaperID=131098