Orbit of the Moon (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Orbit of the Moon" in English language version.

refsWebsite
Global rank English rank
18th place
17th place
2nd place
2nd place
11th place
8th place
3rd place
3rd place
69th place
59th place
774th place
716th place
5th place
5th place
1st place
1st place
75th place
83rd place
4th place
4th place
low place
low place
274th place
309th place
1,293rd place
3,794th place
887th place
714th place
2,776th place
2,052nd place
low place
low place

arxiv.org

books.google.com

caltech.edu

media.caltech.edu

doi.org

harvard.edu

ui.adsabs.harvard.edu

  • M. Chapront-Touzé; J. Chapront (1983). "The lunar ephemeris ELP-2000". Astronomy & Astrophysics. 124: 54. Bibcode:1983A&A...124...50C.
  • M. Chapront-Touzé; J. Chapront (1988). "ELP2000-85: a semi-analytical lunar ephemeris adequate for historical times". Astronomy & Astrophysics. 190: 351. Bibcode:1988A&A...190..342C.
  • Martin C. Gutzwiller (1998). "Moon-Earth-Sun: The oldest three-body problem". Reviews of Modern Physics. 70 (2): 589–639. Bibcode:1998RvMP...70..589G. doi:10.1103/RevModPhys.70.589.
  • Peter Goldreich (Nov 1966). "History of the Lunar Orbit". Reviews of Geophysics. 4 (4): 411. Bibcode:1966RvGSP...4..411G. doi:10.1029/RG004i004p00411. Jihad Touma & Jack Wisdom (Nov 1994). "Evolution of the Earth-Moon system". The Astronomical Journal. 108: 1943. Bibcode:1994AJ....108.1943T. doi:10.1086/117209.
  • Kaveh Pahlevan & Alessandro Morbidelli (Nov 26, 2015). "Collisionless encounters and the origin of the lunar inclination". Nature. 527 (7579): 492–494. arXiv:1603.06515. Bibcode:2015Natur.527..492P. doi:10.1038/nature16137. PMID 26607544. S2CID 4456736.
  • The periods are calculated from orbital elements, using the rate of change of quantities at the instant J2000. The J2000 rate of change equals the coefficient of the first-degree term of VSOP polynomials. In the original VSOP87 elements, the units are arcseconds(”) and Julian centuries. There are 1,296,000” in a circle, 36525 days in a Julian century. The sidereal month is the time of a revolution of longitude λ with respect to the fixed J2000 equinox. VSOP87 gives 1732559343.7306” or 1336.8513455 revolutions in 36525 days–27.321661547 days per revolution. The tropical month is similar, but the longitude for the equinox of date is used. For the anomalistic year, the mean anomaly (λ−ω) is used (equinox does not matter). For the draconic month, (λ−Ω) is used. For the synodic month, the sidereal period of the mean Sun (or Earth) and the Moon. The period would be 1/(1/m−1/e). VSOP elements from Simon, J.L.; Bretagnon, P.; Chapront, J.; Chapront-Touzé, M.; Francou, G.; Laskar, J. (February 1994). "Numerical expressions for precession formulae and mean elements for the Moon and planets". Astronomy and Astrophysics. 282 (2): 669. Bibcode:1994A&A...282..663S.
  • Williams, James G.; Boggs, Dale H. (2016). "Secular tidal changes in lunar orbit and Earth rotation". Celestial Mechanics and Dynamical Astronomy. 126 (1): 89–129. Bibcode:2016CeMDA.126...89W. doi:10.1007/s10569-016-9702-3. ISSN 0923-2958. S2CID 124256137.
  • Williams, George E. (2000). "Geological constraints on the Precambrian history of Earth's rotation and the Moon's orbit". Reviews of Geophysics. 38 (1): 37–60. Bibcode:2000RvGeo..38...37W. doi:10.1029/1999RG900016. S2CID 51948507.
  • Webb, David J. (1982). "Tides and the evolution of the Earth-Moon system". Geophysical Journal of the Royal Astronomical Society. 70 (1): 261–271. Bibcode:1982GeoJ...70..261W. doi:10.1111/j.1365-246X.1982.tb06404.x.

adsabs.harvard.edu

mathpages.com

nasa.gov

nssdc.gsfc.nasa.gov

newscientist.com

nfo.edu

nih.gov

pubmed.ncbi.nlm.nih.gov

nus.edu.sg

math.nus.edu.sg

pnas.org

semanticscholar.org

api.semanticscholar.org

springer.com

link.springer.com

web.archive.org

worldcat.org

search.worldcat.org