翻訳と辞書
Words near each other
・ Lump of labour fallacy
・ Lump of Sugar
・ Lump Sugar
・ Lump sum
・ Lump sum turnkey
・ Lump-sum tax
・ Lumpa Church
・ Lumpability
・ Lumpaci the Vagabond
・ Lumparland
・ Lumparn
・ Luminosity
・ Luminosity (disambiguation)
・ Luminosity (performance art)
・ Luminosity (scattering theory)
Luminosity distance
・ Luminosity function
・ Luminosity function (astronomy)
・ Luminosity — Ignite the Night!
・ Luminoso
・ Luminous
・ Luminous (ClariS song)
・ Luminous (Jedward song)
・ Luminous (story collection)
・ Luminous (The Horrors album)
・ Luminous Arc
・ Luminous Arc 2
・ Luminous Arc 3
・ Luminous Arc Infinity
・ Luminous at Darling Quarter


Dictionary Lists
翻訳と辞書 辞書検索 [ 開発暫定版 ]
スポンサード リンク

Luminosity distance : ウィキペディア英語版
Luminosity distance
Luminosity distance ''DL'' is defined in terms of the relationship between the absolute magnitude ''M'' and apparent magnitude ''m'' of an astronomical object.
: M = m - 5 (\log_ - 1)\!\,
which gives:
: D_L = 10^+1}
where ''DL'' is measured in parsecs. For nearby objects (say, in the Milky Way) the luminosity distance gives a good approximation to the natural notion of distance in Euclidean space.
The relation is less clear for distant objects like quasars far beyond the Milky Way since the apparent magnitude is affected by spacetime curvature, redshift, and time dilation. Calculating the relation between the apparent and actual luminosity of an object requires taking all of these factors into account. The object's actual luminosity is determined using the inverse-square law and the proportions of the object's apparent distance and luminosity distance.
Another way to express the luminosity distance is through the flux-luminosity relationship. Since,
: F = \frac
where ''F'' is flux (W·cm−2), and ''L'' is luminosity (W), or where ''F'' is flux (erg·s−1·cm−2), and ''L'' is luminosity (erg·s−1). From this the luminosity distance can be expressed as:
: D_L = \sqrt}
The luminosity distance is related to the "comoving transverse distance" D_M by the Etherington's reciprocity relation:
: D_L = (1 + z) D_M
where ''z'' is the redshift. D_M is a factor that allows you to calculate the comoving distance between two objects with the same redshift but at different positions of the sky; if the two objects are separated by an angle \delta \theta, the comoving distance between them would be D_M \delta \theta. In a spatially flat universe, the comoving transverse distance D_M is exactly equal to the radial comoving distance D_C, i.e. the comoving distance from ourselves to the object.
==See also==

* Distance measures (cosmology)
* distance modulus

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
ウィキペディアで「Luminosity distance」の詳細全文を読む



スポンサード リンク
翻訳と辞書 : 翻訳のためのインターネットリソース

Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.