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Cors Creator: Elsevier Producer: Acrobat Distiller 8.1.0 (Windows) CreationDate: Mon Nov 25 22:09:19 2024 CET ModDate: Mon Nov 25 22:45:02 2024 CET Custom Metadata: yes Metadata Stream: yes Tagged: yes UserProperties: no Suspects: no Form: none JavaScript: no Pages: 9 Encrypted: no Page size: 595.276 x 793.701 pts Page rot: 0 File size: 802857 bytes Optimized: yes PDF version: 1.7 name type encoding emb sub uni object ID ------------------------------------ ----------------- ---------------- --- --- --- --------- QEMXWJ+t1-uni-regular Type 1 Builtin yes yes yes 442 0 KWKMTF+STIXMathCalligraphy-Regular Type 1 Builtin yes yes yes 446 0 TCVRMA+CharisSIL CID TrueType Identity-H yes yes yes 450 0 QTQXVJ+STIXMath-Italic Type 1 Builtin yes yes yes 456 0 HXVUXA+CharisSIL Type 1 Builtin yes yes yes 460 0 WIJPKJ+CharisSIL-Italic Type 1 Builtin yes yes yes 464 0 AAAYGD+CharisSIL CID TrueType Identity-H yes yes yes 468 0 IRPAWV+STIXMath-Regular Type 1 Builtin yes yes yes 476 0 KZRIAO+CharisSIL-Bold Type 1 Builtin yes yes yes 480 0 KCBBON+STIXMath-Bold Type 1 Builtin yes yes yes 79 0 PUCQGC+STIXMathSans-Regular Type 1 Builtin yes yes yes 83 0 FFLETF+u-charis-symbol-italic Type 1 Builtin yes yes yes 87 0 AAAAAD+CharisSIL CID TrueType Identity-H yes yes yes 91 0 SVPXIN+MSBM10 Type 1 Builtin yes yes yes 98 0 AAAAKG+CharisSIL-Italic CID TrueType Identity-H yes yes yes 102 0 WFWBNZ+STIXMathExtensions-Regular Type 1 Builtin yes yes yes 109 0 JYRLLF+STIXMathScript-Regular Type 1 Builtin yes yes yes 113 0 LPKKJU+CharisSIL-Italic CID TrueType Identity-H yes yes yes 117 0 YSTVCH+EUFM10 Type 1 Builtin yes yes yes 123 0 PKMWFM+MSBM7 Type 1 Builtin yes yes yes 29 0 Jhove (Rel. 1.28.0, 2023-05-18) Date: 2025-03-06 02:09:40 CET RepresentationInformation: 1-s2.0-S0167278924003762-main.pdf ReportingModule: PDF-hul, Rel. 1.12.4 (2023-03-16) LastModified: 2025-03-05 08:17:03 CET Size: 802857 Format: PDF Version: 1.7 Status: Well-Formed and valid SignatureMatches: PDF-hul MIMEtype: application/pdf Profile: Linearized PDF, Tagged PDF PDFMetadata: Objects: 1876 FreeObjects: 1 IncrementalUpdates: 1 DocumentCatalog: ViewerPreferences: HideToolbar: false HideMenubar: false HideWindowUI: false FitWindow: false CenterWindow: false DisplayDocTitle: true NonFullScreenPageMode: UseNone Direction: L2R ViewArea: CropBox ViewClip: CropBox PrintArea: CropBox PageClip: CropBox PageLayout: SinglePage PageMode: UseOutlines Language: en-US Outlines: Item: Title: Symmetric comet-type periodic orbits in the elliptic three-dimensional restricted (N+1)-body problem Children: Item: Title: Introduction Item: Title: The elliptic three-dimensional restricted (N+1)-body problem Children: Item: Title: Scaling of the spatial variables Item: Title: Expansion in terms of Legendre polynomials Item: Title: Continuation of symmetric periodic orbits Children: Item: Title: Poincare-Delaunay variables Item: Title: Lie transform Item: Title: Approximation of solutions of the perturbed system Item: Title: Continuation method with non-regular dependency on the parameter Item: Title: Doubly-symmetric periodic orbits in the case of even N Item: Title: Discussion Item: Title: CRediT authorship contribution statement Item: Title: Declaration of competing interest Item: Title: Acknowledgments Item: Title: Legendre polynomials Item: Title: Appendix A. Legendre polynomials Item: Title: Some trigonometric identities Item: Title: Appendix B. Some trigonometric identities Item: Title: Two lemmas on differential equations Item: Title: Appendix C. Two lemmas on differential equations Item: Title: Data availability Item: Title: Appendix . Data availability Item: Title: References Info: Title: Symmetric comet-type periodic orbits in the elliptic three-dimensional restricted (N+1)-body problem Author: Josep M. 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Physica D: Nonlinear Phenomena, 470 (2024) 134426. doi:10.1016/j.physd.2024.134426 Spatial restricted N -body problem Periodic Orbits Symmetric orbits Continuation method Legendre polynomials Lie transform Symmetric comet-type periodic orbits in the elliptic three-dimensional restricted (N+1)-body problem Josep M. Cors Miguel Garrido VoR 26th November 2024 Acrobat Distiller 8.1.0 (Windows) Spatial restricted N -body problem,Periodic Orbits,Symmetric orbits,Continuation method,Legendre polynomials,Lie transform 26th November 2024 sciencedirect.com elsevier.com true 2010-04-23 10.1016/j.physd.2024.134426 noindex journal © 2024 The Authors. 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