Hamiltonian Perturbation Solutions for Spacecraft Orbit Prediction

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199,95 

The Method of Lie Transforms, De Gruyter Studies in Mathematical Physics 54

ISBN: 3110667223
ISBN 13: 9783110667226
Autor: Lara, Martín
Verlag: De Gruyter GmbH
Umfang: XVI, 378 S., 150 s/w Illustr., 50 farbige Illustr., 150 b/w and 50 col. ill.
Erscheinungsdatum: 10.05.2021
Auflage: 1/2021
Produktform: Gebunden/Hardback
Einband: Gebunden

The DeGruyter Studies in Mathematical Physics are devoted to the publication of monographs and high-level texts in mathematical physics. They cover topics and methods in fields of current interest, with an emphasis on didactical presentation. The series will enable readers to understand, apply and develop further, with sufficient rigor, mathematical methods to given problems in physics. For this reason, works with a few authors are preferred over edited volumes. The works in this series are aimed at advanced students and researchers in mathematical and theoretical physics. They also can serve as secondary reading for lectures and seminars at advanced levels.

Artikelnummer: 614657 Kategorie:

Beschreibung

Analytical solutions to the orbital motion of celestial objects have been nowadays mostly replaced by numerical solutions, but they are still irreplaceable whenever speed is to be preferred to accuracy, or to simplify a dynamical model. In this book, the most common orbital perturbations problems are discussed according to the Lie transforms method, which is the de facto standard in analytical orbital motion calculations. Due to an oversight, an error slipped in Section 4.1 of the book, where it is implicitly assumed the case of the Kepler problem. The following text should replace Sections 4.1 and 4.2 of the book. Cross-references may be affected with the new writing. In particular, former crossed references to Eq.(4.3) should now point to current Eq.(4.12). Please find the Erratum below.

Autorenporträt

Martín Lara Coira, Universidad de La Rioja, Spain.

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