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Introduction to orbital perturbations

Record Type:	Electronic resources : Monograph/item
Title/Author:	Introduction to orbital perturbationsby James M. Longuski, Felix R. Hoots, George E. Pollock IV.
Author:	Longuski, James M.
other author:	Hoots, Felix R.
Published:	Cham :Springer International Publishing :2022.
Description:	xxii, 339 p. :ill. (some col.), digital ;24 cm.
Contained By:	Springer Nature eBook
Subject:	PlanetsOrbits.
Online resource:	https://doi.org/10.1007/978-3-030-89758-1
ISBN:	9783030897581$q(electronic bk.)

Introduction to orbital perturbations
Longuski, James M.

Introduction to orbital perturbations[electronic resource] /by James M. Longuski, Felix R. Hoots, George E. Pollock IV. - Cham :Springer International Publishing :2022. - xxii, 339 p. :ill. (some col.), digital ;24 cm. - Space technology library,v. 402542-8896 ;. - Space technology library ;v. 15..

Chapter 1. The n-Body Problem -- Chapter 2. General Perturbations -- Chapter 3. Evaluation of Lagrange's Brackets -- Chapter 4. Lagrange's Planetary Equations -- Chapter 5. Expansion of the Perturbation Function -- Chapter 6. The Earth-Moon System -- Chapter 7. Potential of an Oblate Spheroid -- Chapter 8. Effects of General Relativity -- Chapter 9. Perturbations due to Atmospheric Drag -- Chapter 10. Periodic Solutions in Nonlinear Oscillations.

This textbook provides details of the derivation of Lagrange's planetary equations and of the closely related Gauss's variational equations, thereby covering a sorely needed topic in existing literature. Analytical solutions can help verify the results of numerical work, giving one confidence that his or her analysis is correct. The authors-all experienced experts in astrodynamics and space missions-take on the massive derivation problem step by step in order to help readers identify and understand possible analytical solutions in their own endeavors. The stages are elementary yet rigorous; suggested student research project topics are provided. After deriving the variational equations, the authors apply them to many interesting problems, including the Earth-Moon system, the effect of an oblate planet, the perturbation of Mercury's orbit due to General Relativity, and the perturbation due to atmospheric drag. Along the way, they introduce several useful techniques such as averaging, Poincare's method of small parameters, and variation of parameters. In the end, this textbook will help students, practicing engineers, and professionals across the fields of astrodynamics, astronomy, dynamics, physics, planetary science, spacecraft missions, and others.

ISBN: 9783030897581$q(electronic bk.)

Standard No.: 10.1007/978-3-030-89758-1doiSubjects--Topical Terms:

278313
Planets
--Orbits.

LC Class. No.: QB603.M6 / L66 2022

Dewey Class. No.: 521.3

Introduction to orbital perturbations
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245 1 0 $a Introduction to orbital perturbations $h [electronic resource] / $c by James M. Longuski, Felix R. Hoots, George E. Pollock IV.
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505 0 $a Chapter 1. The n-Body Problem -- Chapter 2. General Perturbations -- Chapter 3. Evaluation of Lagrange's Brackets -- Chapter 4. Lagrange's Planetary Equations -- Chapter 5. Expansion of the Perturbation Function -- Chapter 6. The Earth-Moon System -- Chapter 7. Potential of an Oblate Spheroid -- Chapter 8. Effects of General Relativity -- Chapter 9. Perturbations due to Atmospheric Drag -- Chapter 10. Periodic Solutions in Nonlinear Oscillations.
520 $a This textbook provides details of the derivation of Lagrange's planetary equations and of the closely related Gauss's variational equations, thereby covering a sorely needed topic in existing literature. Analytical solutions can help verify the results of numerical work, giving one confidence that his or her analysis is correct. The authors-all experienced experts in astrodynamics and space missions-take on the massive derivation problem step by step in order to help readers identify and understand possible analytical solutions in their own endeavors. The stages are elementary yet rigorous; suggested student research project topics are provided. After deriving the variational equations, the authors apply them to many interesting problems, including the Earth-Moon system, the effect of an oblate planet, the perturbation of Mercury's orbit due to General Relativity, and the perturbation due to atmospheric drag. Along the way, they introduce several useful techniques such as averaging, Poincare's method of small parameters, and variation of parameters. In the end, this textbook will help students, practicing engineers, and professionals across the fields of astrodynamics, astronomy, dynamics, physics, planetary science, spacecraft missions, and others.
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