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- W2007707205 abstract "Separately continuous bihomomorphisms on a product of convergence or topological groups occur with great frequency. Of course, in general, these need not be jointly continuous. In this paper, we exhibit some results of Banach-Steinhaus type and use these to derive joint continuity from separate continuity. The setting of convergence groups offers two advantages. First, the continuous convergence structure is a powerful tool in many duality arguments. Second, local compactness and first countability, the usual requirements for joint continuity, are available in much greater abundance for convergence groups." @default.
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- W2007707205 date "2008-05-18" @default.
- W2007707205 modified "2023-09-27" @default.
- W2007707205 title "On the continuity of separately continuous bihomomorphisms" @default.
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