Throughout this chapter, \(\Sigma \) denotes a \(\sigma \) -algebra of subsets of an abstract set \(T \neq \emptyset .~ \mathcal {P}(T)\) be the class of all subset of \(T,~\Sigma \subset \mathcal {P}(T)\) be a \(\sigma \) -algebra, \(\mathcal {X}\) be a Banach space, and \(\mathcal {X}^{\prime }\) be its topological dual.

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Geometrical Properties of Henstock-Orlicz Spaces

  • Bipan Hazarika,
  • Hemanta Kalita

摘要

Throughout this chapter, \(\Sigma \) denotes a \(\sigma \) -algebra of subsets of an abstract set \(T \neq \emptyset .~ \mathcal {P}(T)\) be the class of all subset of \(T,~\Sigma \subset \mathcal {P}(T)\) be a \(\sigma \) -algebra, \(\mathcal {X}\) be a Banach space, and \(\mathcal {X}^{\prime }\) be its topological dual.