Dr.V.AMARENDRA BABU

@anu.ac.in

Assistant Professor ,Department of Mathematics
ACHARYA NAGARJUNA UNIVERSITY

RESEARCH, TEACHING, or OTHER INTERESTS

Mathematics, Algebra and Number Theory, Geometry and Topology, Analysis

24

Scopus Publications

Scopus Publications

  • On fuzzy neutrosophic supra continuous mappings in fuzzy neutrosophic supra topological spaces
    J. Aswini, V. Amarendra Babu, T. Anitha, and K. Moses

    AIP Publishing

  • On FNSβ-connectedness in fuzzy neutrosophic supra topological spaces
    J. Aswini, V. Amarendra Babu, T. Anitha, and K. Moses

    AIP Publishing

  • ε, δ – Filters of Lattice Wajsberg Algebras
    V. Amarendra Babu, , , , G. Bhanu .., and T. Anitha

    American Scientific Publishing Group
    In this paper, we defined the ε, δ – filters and (φ, ρ)- filters of Lattice Wajsberg algebras and related assets are discussed. We prove that every (ε, ε)– filters are (ε, ε V δ)– filters and provide the condition for (ε, ε V δ)– filters are (ε, ε)– filters. Further conditions for ε V δ –filters are discussed.

  • Application of Neutrosophic implicative filters and Neutrosophic positive implicative filters in Lattice implication algebra
    V. S. Naga Malleswari, , , , , , G. Luka, Bhagyalakshmi Kothuru, T. Srinivasa Rao, and V. Amarendra Babu

    American Scientific Publishing Group
    We introduced Neutrosophic implicative filters and Neutrosophic positive implicative filters in Lattice implication algebra. We proved some properties and equivalent conditions of both the filters. Finally we proved that “Every Neutrosophic positive implicative filter is a Neutrosophic implicative filter” and “Every Neutrosophic positive implicative filter is a Neutrosophic filter”.

  • MBJ-Neutrosophic Positive Implicative LI-ideals, Associative LIideals, and Fantastic LI-ideals
    Amarendra Babu. V., , , , Abida Begum. K., and Siva Naga Malleswari. V.

    American Scientific Publishing Group
    The MBJ-Neutrosophic positive implicative LI-ideals, the MBJ-Neutrosophic associative LI-ideals, and the MBJ-Neutrosophic fantastic LI-ideals are all introduced in this study. Of all these ideals, several their qualities and corresponding conditions were explored. We have demonstrated how every positive implicative MBJ-Neutrosophic LI-ideal evolved into an MBJ-Neutrosophic LI-ideal, MBJ-Neutrosophic implicative LI-ideal, and MBJ-Neutrosophic fantastic LI-ideal. Additionally, it was demonstrated that any MBJ-Neutrosophic fantastic LI-ideal is a MBJ-Neutrosophic associative LI-ideal.

  • On FNS - Compactness in Fuzzy Neutrosophic Supra Topological Spaces
    V Amarendra Babu, J Aswini, and K Moses

    IOP Publishing
    AbstractIn this paper, we introducing fuzzy neutrosophic supra first countable (FNS - FCS), fuzzy neutrosophic supra second countable (FNS- SCS) and fuzzy neutrosophic supra compactness (FNS- compactness), fuzzy neutrosophic supraQμ- compactness (FNS -Qμ- compactness) in fuzzy neutrosophic supra topological space (FNSTS). we derive the union of two FNS – compact spaces is also FNS – compact space and similarly the union of two FNS -Qμ- compact spaces is also FNSQμ- compact space. Also we define some theorems using finite intersection property and productive property. Finally we observe that our notions preserve under one – one, onto and continuous mapping.

  • M ., J-Filters on Lattice Implication Algebras
    V Amarendra Babu, V Siva Naga Malleswari, and K Abida Begum

    IOP Publishing
    Abstract We explored the some equivalent conditions and properties of MℬJ-filters of Lattice implication algebras. As well we define MℬJ-lattice filters of Lattice implication algebras. Finally, it was established that MℬJ-Lattice filter is an MℬJ-filter, but not the other way around.

  • Bi-ideals in ternary Γ-SO-semirings
    V. Amarendra Babu, M. Ankarao, and Kothuru Bhagyalakshmi

    AIP Publishing
    The set of all partial functions over a set under a natural addition, functional composition and functional relation on the forms a Γ-SO-ring. The concepts of prime bi-ideal, semi prime bi-ideals in ternary Γ-SO-ring are introduced.

  • Irreducible and strongly irreducible bi-ideals in ternary Γ-SO-semirings
    Amarendra Babu V., Ankarao M., and Kothuru Bhagyalakshmi

    AIP Publishing
    The set of all partial functions over a set under a natural addition, functional composition and functional relation on the, forms a Γ-SO-ring. The concepts of prime bi-ideal, semi prime bi-ideals in ternary Γ-SO-ring are introduced.

  • 3-Absorbing primary ideals
    Kothuru Bhagyalakshmi and V. Amarendra Babu

    AIP Publishing
    The notions of 3-absorbing primary ideals of ternary Γ-SO semiring were introduced in the following manuscript and obtain corresponding conditions and some characteristics of 3-absorbing primary ideals in ternary Γ-SO semirings.

  • Intuitionistic fuzzy soft metric spaces
    V. Siva Naga Malleswari and Dr. V. Amarendra Babu

    AIP Publishing

  • On neutrosophic crisp supra semi- closed sets


  • O-LI-ideals of lattice implication algebras


  • Common fixed points of a pair of almost geraghty-suzuki contraction type maps in b-metric spaces
    N. Prasad, V. Babu and D. R. Babu

    SCIK Publishing Corporation
    In this paper, we introduce almost Geraghty-Suzuki contraction type (I) maps, almost Geraghty-Suzuki contraction type (II) maps, for a pair of selfmaps in b-metric spaces and prove the existence and uniqueness of common fixed points. We draw some corollaries from our results and provide examples in support of our results.


  • Ternary Γ-SO-semirings-4


  • Ternary Γ-SO-semirings-3
    Bhagyalakshmi Kothuru*, , V.Amarendra Babu, and

    Blue Eyes Intelligence Engineering and Sciences Engineering and Sciences Publication - BEIESP
    “In this paper we are introducing the notions of subtractive and strong subsets in partial ternary  - semirings. We show that in a ternary  - SO semiring satisfying that every non-zero ideal is strong and subtractive Further we will show that join of any two ideals is equal to the sum of those two ideals in a ternary  - SO semiring satisfying the decomposition property. In a ternary  - SO semiring satisfying the decomposition property then ideal(R) is a distributive lattice”.

  • Absorbent li – Ideals of lattice implication algebras
    N. Srinivas, , T. Anitha, V. Amarendra Babu, , and

    Blue Eyes Intelligence Engineering and Sciences Engineering and Sciences Publication - BEIESP
    on this paper we present the concept of Absorbent LI – ideal of pass section notion polynomial math L. We communicate about the relations some of the Absorbent LI – requirements to ILI – beliefs, Associative LI – goals and awesome LI – desires of L. We exhibit the augmentation hypothesis of Absorbent LI – necessities and the crossing factor of Absorbent LI – dreams is additionally an Absorbent LI – best. We exhibit that the complement of Absorbent LI – first-rate is Absorbent channel. At lengthy closing we observe dubious idea to Absorbent LI – requirements and talk approximately the superb houses of hard to recognize Absorbent LI – desires.

  • Vague seperation and connectedness
    Blue Eyes Intelligence Engineering and Sciences Engineering and Sciences Publication - BEIESP
    In this paper we blessing dark standard space, questionable run of the mill space,vague entire common zone and besides deduce a couple of speculations on those. also mean cloud connectedness, dicey unequivocally connectedness, unsure insistently disconnectedness, questionable C5 detached, part and additionally choose a couple of theories

  • Transitive LI – ideals of lattice implication algebra


  • Introduction to vague topology


  • Vague vector spaces on sub graphs


  • Vague prime LI-ideals of lattice implication algebras
    V. Amarendra Babu and T. Anitha

    Academic Publications
    In order to investigate a many valued logical system whose proportional value is given in a lattice, in 1993 Y. Xu [12] first established the lattice implication algebra by combining lattice and implication algebra, and explored many useful structures. The ideal theory serves a vital function for the development of lattice implication algebras. Y. Xu, Y.B. Jun and E.H. Roh [6] introduced the notion of LI ideals of a lattice implication algebras. In particular, Y.B. Jun

  • Vague positive implicative and vague associative LI-ideals of lattice implication algebras
    T. Anitha and B.V. Amarendra

    Academic Publications
    We vaguefy the concepts of positive implicative LI - ideals and associative LI - ideals of lattice implication algebras. We investigate the con- nections to related classes. Also we provide the equivalent conditions for both vague positive implicative LI - ideals and vague associative LI - ideals. Ex- tension property of a vague positive implicative LI - ideal is built. Also We studied some equivalent conditions for vague implicative LI - ideals.And finally, we prove that in a lattice implication algebra, the concepts of vague implicative and vague positive implicative LI - ideals coincide.