Geodesic
Cyclic Picard Operator and Simulation Type Functions
Novi Sad Journal of Mathematics, Tome 50 (2020) no. 2.

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In this manuscrpt, we introduce generalized $(\alpha,\beta,\mathcal{Z_G})-$ contraction using the concept of cyclic $(\alpha,\beta)$-admissible mapping and prove the existence of Picard operator for such class in the structure of metric spaces. Also we provide an example for the illustration of the same.
Publié le :
DOI : 10.30755/NSJOM.09381
Classification : 47H10, 54H25, 46J10, 46J15
Keywords: Picard operator, Fixed point, Simulation function, generalized $(\alpha,\beta,\mathcal{Z_G})-$ contraction 
@article{10.30755/NSJOM.09381,
     author = {Sumit Chandok},
     title = {Cyclic {Picard} {Operator} and {Simulation} {Type} {Functions}},
     journal = {Novi Sad Journal of Mathematics},
     pages = {35 - 40},
     publisher = {mathdoc},
     volume = {50},
     number = {2},
     year = {2020},
     doi = {10.30755/NSJOM.09381},
     url = {http://geodesic.mathdoc.fr/articles/10.30755/NSJOM.09381/}
}
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Sumit Chandok. Cyclic Picard Operator and Simulation Type Functions. Novi Sad Journal of Mathematics, Tome 50 (2020) no. 2. doi : 10.30755/NSJOM.09381. http://geodesic.mathdoc.fr/articles/10.30755/NSJOM.09381/

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