Khan, vakeel A., Department of Mathematics A.M.U Aligarh INDIA, India
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Vol 28, No 4 (2014) - Eberhard Malkowsky - Sequence space, Summability
THE SEQUENCE SPACE $BV^{I}_{\sigma}(p)$
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Vol 33, No 5 (2019): Mathematical Analysis, Differential Equation and Applications - MADEA 8 - MADEA-8-Lubisa Kocinac
A New Type of Paranorm Intuitionistic Fuzzy Zweier I-convergent Double Sequence Spaces
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Vol 35, No 11 (2021) - In Sung Hwang - Operator theory
On I- Convergent Sequence Spaces Defined By Jordan Totient Operator
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Vol 36, No 14 (2022) - Eberhard Malkowsky - Sequence space, Summability
Strongly I–deferred Cesáro summablity and µ-deferred I–statistically convergence in amenable semigroups
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Vol 37, No 11 (2023) - Eberhard Malkowsky - Sequence space, Summability
TAUBERIAN THEOREMS FOR CESA`RO SUMMABILITY IN NEUTROSOPHIC NORMED SPACES
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Vol 38, No 8 (2024) - Ljubisa Kocinac - Topology
Statistical convergence in Intuitionistic fuzzy metric space
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Vol 38, No 25 (2024) - Ljubisa Kocinac - Topology
SOME TOPOLOGICAL PROPERTIES OF INTUITIONISTIC FUZZY QUASI NORMED SPACE
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Vol 39, No 18 (2025) - Ljubisa Kocinac - Topology
Insight We are going to explore neutrosophic quasi-normed space. We will define what a neutrosophic quasi-norm is and show an example. As we know, for p ∈ (0,∞) space (‘ P ,d) is a paratopological vector space but it does not possess a norm such that topology generated by this norm is compatible with topology generated by metric d. We give an example that topology generated by neutrosophic quasi norm is compatible with topology generated by metric d. In this paper, we will prove the open mapping theorem and the closed graph theorem for neutrosophic quasi- normed space.
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ISSN: 2406-0933