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The Hill-Brown Theory of the Moon's Motion: Its Coming-To-Be and Short-Lived Ascendancy (1877-1984)

ISBN-13: 9781461426141 / Angielski / Miękka / 2012 / 323 str.

Curtis Wilson
The Hill-Brown Theory of the Moon's Motion: Its Coming-To-Be and Short-Lived Ascendancy (1877-1984) Wilson, Curtis 9781461426141 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

The Hill-Brown Theory of the Moon's Motion: Its Coming-To-Be and Short-Lived Ascendancy (1877-1984)

ISBN-13: 9781461426141 / Angielski / Miękka / 2012 / 323 str.

Curtis Wilson
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The Hill-Brown theory of the Moon's motion was constructed in the years from 1877 to 1908, and adopted as the basis for the lunar ephemerides in the nautical almanacs of the US, UK, Germany, France, and Spain beginning in 1923. At that time and for some decades afterward, it was the most accurate lunar theory ever constructed. Its accuracy was due, rst, to a novel choice of "intermediary orbit" or rst approxi- tion, more nearly closing in on the Moon's actual motion than any elliptical orbit ever could, and secondly to the care and discernment and stick-to-it-ive-ness with which the further approximations ("perturbations" to this initial orbit) had been computed and assembled so as yield a nal theory approximating the Moon's path in real space with an accuracy of a hundredth of an arc-second or better. The method by which the Hill-Brown lunar theory was developed held the potentiality for still greater accuracy. The intermediary orbit of the Hill-Brown theory may be described as a periodic solution of a simpli ed three-body problem, with numerical parameters carried to 15 decimal places. George William Hill, a young American mathematician working for the U. S. Nautical Almanac Of ce, had proposed it, and computed the numerical parameters to their 15 places. A self-effacing loner, he had in his privately pursued studies come to see that the contemporary attempts at predicting the Moon's motion were guaranteed to fail in achieving a lunar ephemeris of the accuracy desired.

Kategorie:
Nauka, Matematyka
Kategorie BISAC:
Science > Astronomia, przestrzeń i czas
Mathematics > Filozofia i historia matematyki
Science > Fizyka
Wydawca:
Springer
Seria wydawnicza:
Sources and Studies in the History of Mathematics and Physic
Język:
Angielski
ISBN-13:
9781461426141
Rok wydania:
2012
Wydanie:
2010
Ilość stron:
323
Waga:
0.46 kg
Wymiary:
23.22 x 15.54 x 1.8
Oprawa:
Miękka
Wolumenów:
01
Dodatkowe informacje:
Bibliografia
Wydanie ilustrowane

From the reviews:

"This is the second book on historical aspects of lunar theory to have been published by Springer within a twelve-month period. ... the text is largely accessible without specialist knowledge of its central themes. ... this text is mainly one for specialists. ... the history of lunar theory introduces many fascinating ideas, and it refers very many creative mathematicians and astronomers." (Peter Ruane, The Mathematical Association of America, August, 2010)

"This excellent book is a cornerstone in the history of astronomy. It deals with the Hill-Brown theory of the Moon's motion between 1877 and 1984. ... This lively written book contains many biographical notes and well-founded historical comments, and thus can be recommended to amateurs in astronomy and science history, and to instructors and scholars interested in the rapid development of astronomy and physics." (Johannes Viktor Feitzinger, Zentralblatt MATH, Vol. 1202, 2011)

Preface.-Part I: Hill lays the foundation (1877-1878).- 1. George William Hill, mathematician.-2. Lunar theory from the 1740s to the 1870s – a sketch.-3. Hill on the motion of the lunar perigee.- 4. Hill’s Variation Curve.- 5. Early assessments of Hill’s work on the lunar theory.- Part II: Brown completes the theory (1892-1908), and constructs tables (1908-1919).-6. E.W. Brown, celestial mechanician.-7. First papers and a book.-8. Initiatives inspired by John Couch Adams’ papers.-9. Further preliminaries to the systematic development.-10. Theory of the Motion of the Moon.-11.A solution-procedure without approximations.-12. The ‘Main Problem’ solved.-13. Correcting for the idealizations.-14. Direct Planetary Perturbations of the Moon.-15. Indirect Planetary Perturbations of the Moon.-16. The effect of the figures of the Earth and Moon .-17. Perturbations of order (delta R)2.-18.The Tables.- 19. Determining the Values of the Arbitrary Constants.-20. Ernest W. Brown as theorist and computer.- Part III: Revolutionary developments in time measurement, computing, and data collection.- 21. Introduction .- 22. Tidal acceleration, fluctuations, and the variability of the Earth’s Rotation, from the 1690s to 1939.- 23. The quest for a uniform time: from Ephemeris Time to Atomic Time.- 24. 1984: The Hill-Brown theory is replaced as the basis of lunar ephemerides.- 25. The mathematical and philosophical interest in an analytical solution of the lunar problem.- Appendix: 'Observations on the Desirability of New Tables of the Moon' (file of George William Hill, Naval Observatory Library).-Index.

The Hill–Brown theory of lunar motion was, from its completion in 1908 to its retirement in 1984, the most accurate model of the moon’s orbit. The mathematical, philosophical, and historical interest in the analytic solution of the lunar problem using the Hill–Brown method still engages celestial mechanicians, and is the primary focus of this work. This book, in three parts, describes three phases in the development of the modern theory and calculation of the Moon's motion. Part I explains the crisis in lunar theory in the 1870s that led G.W. Hill to lay a new foundation for an analytic solution, a preliminary orbit he called the "variational curve." Part II is devoted to E.W. Brown's completion of the new theory as a series of successive perturbations of Hill's variational curve. Part III describes the revolutionary developments in time-measurement and the determination of Earth-Moon and Earth-planet distances that led to the replacement of the Hill–Brown theory in 1984. Although some calculus and differential equations are included, the text is largely accessible without advanced knowledge in these areas. Amateurs of astronomy, as well as instructors and scholars of the general history of science, will find this book of significant interest.



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