Spectroscopic system, AB magnitudes

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To determine the luminosity L_K of a galaxy at redshift z=4 with a given absolute K-band magnitude, the formula L_K/L_⊙ = 10^((M_⊙ - M_K)/2.5) can be used, where M_⊙ is the absolute magnitude of the Sun. The discussion highlights the importance of considering K-corrections, which are influenced by filter bandwidth and atmospheric effects on observed wavelengths. While the absolute magnitudes provided are already linked to intrinsic luminosity, bolometric corrections may also be necessary for accurate calculations. The provided links offer further insights into the complexities of K-corrections and their relevance to apparent magnitudes. Understanding these factors is crucial for accurately determining the galaxy's luminosity in the K-band.
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Suppose we have a galaxy at redshift z=4 with monochromatic UV luminosity λUV *LUV = 4.2×1046 erg /s and an absolute K -band magnitude of K = −23.5 mag (in the AB system). Assuming a K -band absolute magnitude M⊙,AB = 5.14 for the sun, how can i determine the luminosity L_K of the galaxy ??

I am a little confused with the AB magnitude system. Should i also take into account K-correction ?
 
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You need to take bolometric corrections into account. Earth's atmosphere screens out wavelengths less than about 3000 Angstroms, K corrections depend on filter bandwidth. See https://www.cfa.harvard.edu/~dfabricant/huchra/ay202/k.correction.pdf for details. For an even uglier discussion see http://www.astro.wisc.edu/~mab/education/astro500/lectures/a500_lecture2_s13.pdf .
 
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The treatment that is described in those link concerns the apparent magnitudes, where clearly K-corrections play an important role. However in the exercise that i described we already have the absolute magnitudes in the AB system of the sun and the galaxy ( which are already related with the intrinsic luminosity ). So the relation to find the luminosity of the galaxy in the K-band in the AB system,

\frac{L_K}{L_{\odot}} = 10^{\frac{M_{\odot} - M_K }{2.5}}
 
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