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Lahore School of Economics
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Papers by BATHINI RAJU
Advances in Inequalities and Applications, 2018
In this paper we obtain a common fixed point theorem for six self maps in a metric space without ... more In this paper we obtain a common fixed point theorem for six self maps in a metric space without completeness. We also give an example in support of our result.
Journal of Mathematical and Computational Science, 2020
In this paper, we present a common fixed point theorem for four self-maps using CLRF-property and... more In this paper, we present a common fixed point theorem for four self-maps using CLRF-property and also give an example in support of the main result.
Annals of Pure and Applied Mathematics, 2017
In this paper we present a common fixed point theorem in a metric space using the weaker conditio... more In this paper we present a common fixed point theorem in a metric space using the weaker conditions such as compatible mappings of type (A-1) and associated sequence which generalizes the result of P.C.Lohani & V.H.Badshah.
Advances in Inequalities and Applications, 2018
In this paper we obtain a common fixed point theorem for six self maps in a metric space without ... more In this paper we obtain a common fixed point theorem for six self maps in a metric space without completeness. We also give an example in support of our result.
Journal of Mathematical and Computational Science, 2020
In this paper, we present a common fixed point theorem for four self-maps using CLRF-property and... more In this paper, we present a common fixed point theorem for four self-maps using CLRF-property and also give an example in support of the main result.
Annals of Pure and Applied Mathematics, 2017
In this paper we present a common fixed point theorem in a metric space using the weaker conditio... more In this paper we present a common fixed point theorem in a metric space using the weaker conditions such as compatible mappings of type (A-1) and associated sequence which generalizes the result of P.C.Lohani & V.H.Badshah.