Non-Archimedean (dF)-spaces are introduced and some of their properties are investigated. It is shown that every (dF)-space is nuclear and that a space E is nuclear iff it is topologically isomorphic to a subspace of a product of (dF)-spaces.
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Univ Kotli Azad Jammu & Kashmir, Dept Math, Kotli Azad 11100, Jammu And Kashm, PakistanUniv Kotli Azad Jammu & Kashmir, Dept Math, Kotli Azad 11100, Jammu And Kashm, Pakistan
Sarfraz, Naqash
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Aslam, Muhammad
Malik, Qasim Ali
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Univ Kotli Azad Jammu & Kashmir, Dept Math, Kotli Azad 11100, Jammu And Kashm, PakistanUniv Kotli Azad Jammu & Kashmir, Dept Math, Kotli Azad 11100, Jammu And Kashm, Pakistan
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Univ Kotli Azad Jammu & Kashmir, Dept Math, Kotli, PakistanUniv Kotli Azad Jammu & Kashmir, Dept Math, Kotli, Pakistan
Sarfraz, Naqash
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Aslam, Muhammad
Zaman, Mir
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Univ Kotli Azad Jammu & Kashmir, Dept Math, Kotli, PakistanUniv Kotli Azad Jammu & Kashmir, Dept Math, Kotli, Pakistan
Zaman, Mir
Jarad, Fahd
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Cankaya Univ, Dept Math, Ankara, Turkey
King Abdulaziz Univ, Dept Math, Jeddah, Saudi Arabia
China Med Univ, China Med Univ Hosp, Dept Med Res, Taichung, TaiwanUniv Kotli Azad Jammu & Kashmir, Dept Math, Kotli, Pakistan