Search Results - "Deb Ray, A."

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  1. 1

    Common fixed point theorems on complete and weak G-complete fuzzy metric spaces by Adhya, Sugata, Deb Ray, A.

    Published in Applied general topology (02-04-2024)
    “…Motivated by Gopal and Vetro, we introduce a symmetric pair of β-admissible mappings and obtain common fixed point theorems for such a pair in complete and…”
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  2. 2

    On rings of Baire one functions by Deb Ray, A., Mondal, Atanu

    Published in Applied general topology (01-04-2019)
    “…This paper introduces the ring of all real valued Baire one functions, denoted by B1(X) and also the ring of all real valued bounded Baire one functions,…”
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  3. 3

    On weak G-completeness for fuzzy metric spaces by Adhya, Sugata, Deb Ray, A.

    Published in Soft computing (Berlin, Germany) (01-03-2022)
    “…In this paper, we provide equivalent characterizations of weak G -complete fuzzy metric spaces. Since such spaces are complete, we also characterize fuzzy…”
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  4. 4

    A generalization of topology of uniform convergence on C(X) by Bharati, Rakesh, Deb Ray, A., Acharyya, Sudip Kumar, Acharyya, Soumyadip

    Published in Topology and its applications (01-04-2022)
    “…We introduce the UI-topology, a generalized version of the topology of uniform convergence or the U-topology on C(X) through a z-ideal in C(X). It is realized…”
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  5. 5

    Ideals in B1(X) and residue class rings of B1(X) modulo an ideal by Deb Ray, A., Mondal, Atanu

    Published in Applied general topology (01-10-2019)
    “…This paper explores the duality between ideals of the ring B1(X) of all real valued Baire one functions on a topological space X and typical families of zero…”
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  6. 6

    Rings and subrings of continuous functions with countable range by Acharyya, Sudip Kumar, Bharati, Rakesh, Deb Ray, A.

    Published in Quaestiones mathematicae (03-06-2021)
    “…Intermediate rings of the functionally countable subalgebra of C(X) (i.e., the rings A c (X) lying between C c ∗ (X) and C c (X)), where X is a Hausdorff…”
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  7. 7

    Extension of Generalized Topological Spaces via Stacks by Deb Ray, A.

    Published in Acta mathematica Hungarica (01-10-2015)
    “…A typical construction for extensions of T 0 generalized topological spaces (in short, GTS) is introduced and studied. A precise description for such…”
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  8. 8

    Intrinsic characterizations of C-realcompact spaces by Acharyya, Sudip Kumar, Bharati, Rakesh, Deb Ray, Atasi

    Published in Applied general topology (01-10-2021)
    “…c-realcompact spaces are introduced by Karamzadeh and Keshtkar in Quaest. Math. 41, no. 8 (2018), 1135-1167. We offer a characterization of these spaces X via…”
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  9. 9

    On generalized cluster sets of functions and multifunctions by Bhowmick, Rakesh, Deb Ray, A.

    Published in Acta mathematica Hungarica (01-07-2013)
    “…This paper introduces and studies generalized cluster sets ( g -cluster sets) of functions and multifunctions on GTS, which unifies the existing notions of…”
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  10. 10

    A characterization of completeness of generalized metric spaces using generalized Banach contraction principle by Ghosh, Piu, Deb Ray, A.

    Published in Demonstratio mathematica (01-09-2012)
    “…In this paper, introducing a contraction principle on generalized metric spaces, a generalization of Banach’s fixed point theorem is obtained under the…”
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  11. 11

    Fixed point theorems on generalized fuzzy metric spaces by RAY, A. Deb, SAHA, P.K

    “…In this paper, a generalized fuzzy metric space is defined and shown to be a proper generalization of a fuzzy metric space. Besides, the results corresponding…”
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  12. 12

    Some Properties of Lebesgue Fuzzy Metric Spaces by Adhya, Sugata, Ray, A. Deb

    Published 27-01-2020
    “…Sahand Communications in Mathematical Analysis, 18(1), 2021, 1-14 In this paper, we establish a sequential characterisation of Lebesgue fuzzy metric and…”
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  13. 13

    On Rings of Baire one functions by Ray, A. Deb, Mondal, Atanu

    Published 19-11-2018
    “…Appl. Gen. Topol. 20, no. 1 (2019), 237-249 This paper introduces the ring of all real valued Baire one functions, denoted by $B_1(X)$ and also the ring of all…”
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  14. 14

    Lebesgue Property and $G$-completeness in Generalized Quasi-uniform Spaces by Adhya, Sugata, Ray, A. Deb

    Published 04-11-2023
    “…This paper extends the Lebesgue property and (weak) $G$-completeness to generalized quasi-uniform spaces. It investigates the connections between completeness,…”
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  15. 15

    On a Generalization of Quasi-metric Space by Adhya, Sugata, Ray, A. Deb

    Published 18-08-2023
    “…We find an extension of the quasi-metric (to be called $g$-quasi metric) such that the induced generalized topology may fail to form a topology. We show that…”
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  16. 16

    On $g_{ij}$-closed bi-generalized topological spaces by Bhowmick, Rakesh, Debray, Atasi

    “…In this paper, generalizations of adherence and convergence of nets and filters on a bi-GTS are introduced and studied. Several properties and interrelations…”
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  17. 17

    Common Fixed Point Theorems on Complete and Weak $G$-Complete Fuzzy Metric Spaces by Adhya, Sugata, Ray, A. Deb

    Published 17-11-2021
    “…Applied General Topology 2024 Motivated by Gopal and Vetro [Iranian Journal of Fuzzy Systems, 11(3), 95-107], we introduce a symmetric pair of…”
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  18. 18

    Real compactness via real maximal ideals of $B_1(X) by Ray, A. Deb, Mondal, Atanu

    Published 19-03-2021
    “…In this paper, constructing a class of ideals of $B_1(X)$ from proper ideals of $C(X)$ a one-one correspondence between the class of real maximal ideals of…”
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  19. 19

    More on the rings $B_1(X)$ and $B_1^(X) by Mondal, Atanu, Ray, A. Deb

    Published 10-07-2020
    “…This paper focuses mainly on the ring of all bounded Baire one functions on a topological space. The uniform norm topology arises from the $\sup$-norm defined…”
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  20. 20

    On Weak $G$-Completeness for Fuzzy Metric Spaces by Adhya, Sugata, Ray, A. Deb

    Published 09-07-2020
    “…Soft Computing, 2022 In this paper, we provide equivalent characterizations of weak $G$-complete fuzzy metric spaces. Since such spaces are complete, we also…”
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    Journal Article