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Wiktionary英語版での「Earth-grazing」の意味 |
Earth-grazing
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Earth-grazing (not comparable)
- (astronomy) Of a meteoroid: entering the Earth's atmosphere and leaving into space again.
- 1991 August, D. W. Olson; R. L. Doescher; K. M. Watson, “Computer Simulation of Earth-grazing Fireballs”, in WGN[1], volume 19, number 4, Mechelen, Belgium: International Meteor Organization, OCLC 926210703, pages 130–131:
- A computer program especially suited to the simulation of Earth-grazing meteors has been listed and described in the Astronomical Computing department of Sky & Telescope. The program allows for the curvature of the Earth; it is therefore possible to follow an Earth-grazing meteor as it descends, reaches perigee, and then ascends back into space.
- 2012, Z. Ceplecha, “Commission 22: Meteors & Interplanetary Dust/Météores & Poussière Interplanétaire: Photographic Meteors, Fireballs and Spectroscopy”, in Jacqueline Bergeron, editor, Reports on Astronomy (Transactions of the International Astronomical Union; XXIIA), Springer Science+Business Media, DOI: , →ISBN, page 212:
- (astronomy) Approaching the Earth closely.
- 1986, Julian Schwinger, Einstein's Legacy: The Unity of Space and Time (Scientific American Library Series; 16), New York, N.Y.: Scientific American Library, →ISBN, page 219:
- How many [orbital periods] are there in a year for an Earth-grazing satellite? Since the time of Sputnik (October 4, 1957), it has been familiar that a satellite in a low orbit revolves about the Earth in about 90 minutes. That period would be 84 minutes for the hypothetical Earth-grazing satellite.
- 2000, Fred W. Price, The Planet Observer's Handbook, 2nd edition, Cambridge: Cambridge University Press, →ISBN, page 192:
- The ‘Earth grazing’ asteroid Hermes was photographically discovered by [Karl Wilhelm] Reinmuth on October 28th 1937. It came to within nearly 500 000 miles (800 000 km) of the Earth which is less than double the distance that separates the Earth from the moon. On October 30th 1937 Hermes, which was of the 8th magnitude, sped path the Earth at an angular pace in the sky of 5° per hour, so fast that its distance could not be deduced by using the usual mathematical methods. Instead it had to be calculated from its parallax as seen from two different observatories. It was ‘lost’ in 1937.
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