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Methods Of Celestial Mechanics Volume I Physical Mathematical And Numerical Principles Professor Dr Gerhard Beutler Auth

  • SKU: BELL-4413322
Methods Of Celestial Mechanics Volume I Physical Mathematical And Numerical Principles Professor Dr Gerhard Beutler Auth
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Methods Of Celestial Mechanics Volume I Physical Mathematical And Numerical Principles Professor Dr Gerhard Beutler Auth instant download after payment.

Publisher: Springer Berlin Heidelberg
File Extension: PDF
File size: 7.72 MB
Pages: 473
Author: Professor Dr. Gerhard Beutler (auth.)
ISBN: 9783540268703, 9783540407492, 3540268707, 3540407499
Language: English
Year: 2005

Product desciption

Methods Of Celestial Mechanics Volume I Physical Mathematical And Numerical Principles Professor Dr Gerhard Beutler Auth by Professor Dr. Gerhard Beutler (auth.) 9783540268703, 9783540407492, 3540268707, 3540407499 instant download after payment.

G. Beutler's Methods of Celestial Mechanics is a coherent textbook for students in physics, mathematics and engineering as well as an excellent reference for practitioners. This Volume I gives a thorough treatment of celestial mechanics and presents all the necessary mathematical details that a professional would need. After a brief review of the history of celestial mechanics, the equations of motion (Newtonian and relativistic versions) are developed for planetary systems (N-body-problem), for artificial Earth satellites, and for extended bodies (which includes the problem of Earth and lunar rotation). Perturbation theory is outlined in an elementary way from generally known mathematical principles without making use of the advanced tools of analytical mechanics. The variational equations associated with orbital motion - of fundamental importance for parameter estimation (e.g., orbit determination), numerical error propagation, and stability considerations - are introduced and their properties discussed in considerable detail. Numerical methods, especially for orbit determination and orbit improvement, are discussed in considerable depth. The algorithms may be easily applied to objects of the planetary system and to Earth satellites and space debris.

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