Retraction notice to "Identifications of the coefficients of the Taylor expansion (second order) of periodic non-collision solutions for the perturbed planar Keplerian Hamiltonian system " [<i>AIMS Mathematics</i> 8(7) (2023) 16528–16541]

Riadh Chteoui; Riadh Chteoui

doi:10.3934/math.20231157

AIMS Mathematics

2023, Volume 8, Issue 10: 22730-22730. doi: 10.3934/math.20231157

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Retraction

Retraction notice to "Identifications of the coefficients of the Taylor expansion (second order) of periodic non-collision solutions for the perturbed planar Keplerian Hamiltonian system " [AIMS Mathematics 8(7) (2023) 16528–16541]

Riadh Chteoui ^{1,2
,
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1.
Department of Mathematics, Faculty of Sciences, University of Tabuk, Saudi Arabia
2.
Lab. of Algebra, Number Theory and Nonlinear Analysis, Department of Mathematics, Faculty of Sciences University of Monastir, 5019 Monastir, Tunisia

Received: 13 July 2023 Accepted: 14 July 2023 Published: 17 July 2023

Citation: Riadh Chteoui. Retraction notice to 'Identifications of the coefficients of the Taylor expansion (second order) of periodic non-collision solutions for the perturbed planar Keplerian Hamiltonian system ' [AIMS Mathematics 8(7) (2023) 16528–16541][J]. AIMS Mathematics, 2023, 8(10): 22730-22730. doi: 10.3934/math.20231157

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The journal retracts the paper entitled "Identifications of the coefficients of the Taylor expansion (second order) of periodic non-collision solutions for the perturbed planar Keplerian Hamiltonian system" ^[1]. This article is very similar to Hichem Ounaies, "Perturbation of planar, keplerian Hamiltonian systems" ^[2]. In accordance with our publishing policies, an investigation was conducted that confirmed the overlap. The article ^[1] is therefore retracted and shall be marked accordingly.

This retraction was approved by the Editor in Chief of the journal AIMS Mathematics.

The authors agreed to this retraction.

References

[1]	R. Chteoui, Identifications of the coefficients of the Taylor expansion (second order) of periodic non-collision solutions for the perturbed planar Keplerian Hamiltonian system, AIMS Math., 8 (2023), 16528–16541. https://doi.org/10.3934/math.2023845 doi: 10.3934/math.2023845
[2]	H. Ounaies, Perturbation of planar, keplerian Hamiltonian systems, Nonlinear Anal.-Theor., 22 (1994), 675–696. Available from: https://www.sciencedirect.com/science/article/abs/pii/0362546X94902216?via%3Dihub

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