Pantović, Mirjana

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orcid::0000-0001-6257-8666
  • Pantović, Mirjana (2)
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Author's Bibliography

Some critical remarks on recent results concerning F−contractions in b-metric spaces

Younis, Mudasir; Mirkov, Nikola S.; Savić, Ana; Pantović, Mirjana; Radenović, Stojan

(2023)

TY  - JOUR
AU  - Younis, Mudasir
AU  - Mirkov, Nikola S.
AU  - Savić, Ana
AU  - Pantović, Mirjana
AU  - Radenović, Stojan
PY  - 2023
UR  - https://vinar.vin.bg.ac.rs/handle/123456789/11206
AB  - This paper aims to correct recent results on a generalized class of F−contractions in the context of b−metric spaces. The significant work consists of repairing some novel results involving F−contraction within the struc-ture of b-metric spaces. Our objective is to take advan-tage of the property (F 1) instead of the four properties viz. (F 1), (F 2), (F 3) and (F 4) applied in the results of Nazam et al. [“Coincidence and common fixed point theorems for four mappings satisfying (αs, F)−contraction", Nonlinear Anal: Model. Control., vol. 23, no. 5, pp. 664–690, 2018]. Our approach of proving the results uti-lizing only the condition (F 1) enriches, improves, and condenses the proofs of a multitude of results in the ex-isting state-of-art. © 2023 M. Younis et al.
T2  - Cubo
T1  - Some critical remarks on recent results concerning F−contractions in b-metric spaces
VL  - 25
IS  - 1
SP  - 57
EP  - 66
DO  - 10.56754/0719-0646.2501.057
ER  - 
@article{
author = "Younis, Mudasir and Mirkov, Nikola S. and Savić, Ana and Pantović, Mirjana and Radenović, Stojan",
year = "2023",
abstract = "This paper aims to correct recent results on a generalized class of F−contractions in the context of b−metric spaces. The significant work consists of repairing some novel results involving F−contraction within the struc-ture of b-metric spaces. Our objective is to take advan-tage of the property (F 1) instead of the four properties viz. (F 1), (F 2), (F 3) and (F 4) applied in the results of Nazam et al. [“Coincidence and common fixed point theorems for four mappings satisfying (αs, F)−contraction", Nonlinear Anal: Model. Control., vol. 23, no. 5, pp. 664–690, 2018]. Our approach of proving the results uti-lizing only the condition (F 1) enriches, improves, and condenses the proofs of a multitude of results in the ex-isting state-of-art. © 2023 M. Younis et al.",
journal = "Cubo",
title = "Some critical remarks on recent results concerning F−contractions in b-metric spaces",
volume = "25",
number = "1",
pages = "57-66",
doi = "10.56754/0719-0646.2501.057"
}
Younis, M., Mirkov, N. S., Savić, A., Pantović, M.,& Radenović, S.. (2023). Some critical remarks on recent results concerning F−contractions in b-metric spaces. in Cubo, 25(1), 57-66.
https://doi.org/10.56754/0719-0646.2501.057
Younis M, Mirkov NS, Savić A, Pantović M, Radenović S. Some critical remarks on recent results concerning F−contractions in b-metric spaces. in Cubo. 2023;25(1):57-66.
doi:10.56754/0719-0646.2501.057 .
Younis, Mudasir, Mirkov, Nikola S., Savić, Ana, Pantović, Mirjana, Radenović, Stojan, "Some critical remarks on recent results concerning F−contractions in b-metric spaces" in Cubo, 25, no. 1 (2023):57-66,
https://doi.org/10.56754/0719-0646.2501.057 . .
1

Various Series Related to the Polylogarithmic Function

Stojiljković, Vuk; Fabiano, Nicola; Pantović, Mirjana; Radojević, Slobodan; Radenović, Stojan; Šešum Ćavić, Vesna

(2022)

TY  - JOUR
AU  - Stojiljković, Vuk
AU  - Fabiano, Nicola
AU  - Pantović, Mirjana
AU  - Radojević, Slobodan
AU  - Radenović, Stojan
AU  - Šešum Ćavić, Vesna
PY  - 2022
UR  - https://vinar.vin.bg.ac.rs/handle/123456789/10257
AB  - We derive some series related to the polylogarithmic function, and we also give a new proof to the existing series. Our approach is based on using the summation and integral representation methods. We obtain various interesting series as a consequence.
T2  - Axioms
T1  - Various Series Related to the Polylogarithmic Function
VL  - 11
IS  - 4
SP  - 174
DO  - 10.3390/axioms11040174
ER  - 
@article{
author = "Stojiljković, Vuk and Fabiano, Nicola and Pantović, Mirjana and Radojević, Slobodan and Radenović, Stojan and Šešum Ćavić, Vesna",
year = "2022",
abstract = "We derive some series related to the polylogarithmic function, and we also give a new proof to the existing series. Our approach is based on using the summation and integral representation methods. We obtain various interesting series as a consequence.",
journal = "Axioms",
title = "Various Series Related to the Polylogarithmic Function",
volume = "11",
number = "4",
pages = "174",
doi = "10.3390/axioms11040174"
}
Stojiljković, V., Fabiano, N., Pantović, M., Radojević, S., Radenović, S.,& Šešum Ćavić, V.. (2022). Various Series Related to the Polylogarithmic Function. in Axioms, 11(4), 174.
https://doi.org/10.3390/axioms11040174
Stojiljković V, Fabiano N, Pantović M, Radojević S, Radenović S, Šešum Ćavić V. Various Series Related to the Polylogarithmic Function. in Axioms. 2022;11(4):174.
doi:10.3390/axioms11040174 .
Stojiljković, Vuk, Fabiano, Nicola, Pantović, Mirjana, Radojević, Slobodan, Radenović, Stojan, Šešum Ćavić, Vesna, "Various Series Related to the Polylogarithmic Function" in Axioms, 11, no. 4 (2022):174,
https://doi.org/10.3390/axioms11040174 . .
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