Pontryagin dual group
= Pontryagin dual group
{c}
{title2=$\widehat G$}
For a locally compact Hausdorff Abelian group $G$, its Pontryagin dual is the group of <continuous unitary characters>, with pointwise multiplication and the <compact-open topology>. Its topology agrees with the <Gelfand topology> of the <L1 convolution algebra>. It is again a locally compact Hausdorff Abelian group.
// Target: analysis.bigb