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doi: 10.1155/2012/809626
We obtain a uniform boundedness type theorem in the frame of asymmetric normed spaces. The classical result for normed spaces follows as a particular case.
Normed linear spaces and Banach spaces; Banach lattices, Other ``topological'' linear spaces (convergence spaces, ranked spaces, spaces with a metric taking values in an ordered structure more general than \(\mathbb{R}\), etc.), asymmetric normed spaces, QA1-939, uniform boundedness type theorem, MATEMATICA APLICADA, Open mapping and closed graph theorems; completeness (including \(B\)-, \(B_r\)-completeness), Mathematics
Normed linear spaces and Banach spaces; Banach lattices, Other ``topological'' linear spaces (convergence spaces, ranked spaces, spaces with a metric taking values in an ordered structure more general than \(\mathbb{R}\), etc.), asymmetric normed spaces, QA1-939, uniform boundedness type theorem, MATEMATICA APLICADA, Open mapping and closed graph theorems; completeness (including \(B\)-, \(B_r\)-completeness), Mathematics
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