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  1. Home
  2. Browse by Author

Browsing by Author "Balamani, N"

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    Analysis on Properties of 𝝀𝒈𝜶-Closed Sets in Topological SpacesSubhalakshmi
    (2022-06) Subhalakshmi, S; Balamani, N
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    A Batch Arrival Queue with Bernoulli Schedule General Vacation Times, General Delay Times and General Repair Times
    (2012-04) Bhuvana, M; Balamani, N
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    Between a-closed sets and g„ -closed sets
    (2016) Parvathi, A; Balamani, N
    In this paper we introduce and study a new class o f generalized closed sets called \p a -closed sets in topological spaces. We analyze the relations between [p a -closed sets with already existing closed sets. We discuss some basic properties o f xp a -d o sed sets The class o f ip a-closed sets is properly placed between the class o f a-closed sets and the class o f (resp. xpfclosed sets. We prove that the class o f xp a- closed sets form a topology.
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    Contra Ψgs - Continuous Functions in Topological Spaces
    (2019-04) Sona, J; Balamani, N
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    Decomposition and Classification of Earthquake Signals Using Discrete Wavelet Transform and Fuzzy Logic Control
    (2020-09) Sangeetha J; Balamani, N
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    g#ψ - closed sets in topological spaces
    (2017) Balamani, N
    In this paper, we introduce a new class of generalized closed sets called g#ψ - closed sets which contains the class of ψ – closed sets and contained in the class of ψg - closed sets in topological spaces. We obtain the relations between g#ψ - closed sets and other existing closed sets. Also we study the properties g#ψ - closed sets. Keywords : ψ - closed sets, ψg - closed sets and g#ψ - closed sets
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    𝛙g** - Closed Sets in Topological Spaces
    (2015) Balamani, N
    In this paper we introduce and study a new class of generalized closed sets called ψg**-closed sets in topological spaces and investigate some of the basic properties. We analyse the relation between ψg**- closed sets with already existing closed sets. The class of ψg**- closed sets is properly placed between the classes of ψ- closed sets and the class of ψg- closed sets.
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    General Service Queue with Service Interruption Under Bernoulli Schedule
    (2012-04) Ramya, R; Balamani, N
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    General Service Queueing System with State Dependent Arrival, Vacation and Server Breakdown
    (2013-05) Saranya, R.; Balamani, N
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    gs- Closed Sets in Topological Spaces
    (2016) Balamani, N
    In this paper we introduce a new class of sets called ijjgs-closed sets in topological spaces. We prove that this class lies between iji-closed sets and i|jg-closed sets. We study the properties of i|jgs-closed sets.
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    𝛙gα-Closed Sets in Topological Spaces
    (2018-04) Naveena, G; Balamani, N
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    Influence of Advertising on the Clothing Purchases of Selected Homemakers in Coimbatore City
    (1969-03) Balamani, N; Jayalakshmi, L
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    Irresolute Functions in Topological Spaces
    (2019-04) Karthika, A P; Balamani, N
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    Micro g*-Closed Sets in Micro Topological Spaces
    (2022-05) Sandhiya, S; Balamani, N
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    Micro Ψ-Closed Sets in Micro Topological Spaces
    (2022-05) Sowmiya, T; Balamani, N
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    A New Form of Generalized Closed Sets in General Topology
    (2018-01) Balamani, N; Parvathi, A
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    On b* - closed sets and sb* - closed sets in topological spaces
    (2015-03) Sowmya, N; Balamani, N
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    On g*s – closed sets in topological spaces
    (2015-03) Elakkiya, M; Balamani, N
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    ON r*bg* - CLOSED MAPS AND r*bg* - OPEN MAPS IN TOPOLOGICAL SPACES
    (2015) Balamani, N
    The purpose of this paper is to introduce r*bg* - closed maps and r*bg* - open maps and study their behaviour and properties in topological spaces. Additionally we discuss some relationships between r*bg* - closed maps and other existing closed maps. Moreover we investigate and obtain some interesting theorems.
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    On Topological ψ*α -Quotient Mappings
    (2017) Balamani, N
    Only a few class of generalized closed sets form a topology. The class of *α-closed set is one among them. In this paper we introduce *α -quotient maps using *α -closed sets and study their properties. Also we obtain the relations between weak and strong form of *α -quotient maps. We also study the relationship between *α -quotient maps and already existing quotient maps.
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