TY - JOUR
T1 - Photometric transformation from RGB Bayer filter system to Johnson–Cousins BVR filter system
AU - Park, Woojin
AU - Pak, Soojong
AU - Shim, Hyunjin
AU - Le, Huynh Anh N.
AU - Im, Myungshin
AU - Chang, Seunghyuk
AU - Yu, Joonkyu
N1 - Publisher Copyright:
© 2015 COSPAR
PY - 2016/1/1
Y1 - 2016/1/1
N2 - The RGB Bayer filter system consists of a mosaic of R,G, and B filters on the grid of the photo sensors which typical commercial DSLR (Digital Single Lens Reflex) cameras and CCD cameras are equipped with. Lot of unique astronomical data obtained using an RGB Bayer filter system are available, including transient objects, e.g. supernovae, variable stars, and solar system bodies. The utilization of such data in scientific research requires that reliable photometric transformation methods are available between the systems. In this work, we develop a series of equations to convert the observed magnitudes in the RGB Bayer filter system (R B ,G B , and B B ) into the Johnson–Cousins BVR filter system (B J ,V J , and R C ). The new transformation equations derive the calculated magnitudes in the Johnson–Cousins filters (B Jcal ,V Jcal , and R Ccal ) as functions of RGB magnitudes and colors. The mean differences between the transformed magnitudes and original magnitudes, i.e. the residuals, are Δ(B J -B Jcal )=0.064 mag, Δ(V J -V Jcal )=0.041 mag, and Δ(R C -R Ccal )=0.039 mag. The calculated Johnson–Cousins magnitudes from the transformation equations show a good linear correlation with the observed Johnson–Cousins magnitudes.
AB - The RGB Bayer filter system consists of a mosaic of R,G, and B filters on the grid of the photo sensors which typical commercial DSLR (Digital Single Lens Reflex) cameras and CCD cameras are equipped with. Lot of unique astronomical data obtained using an RGB Bayer filter system are available, including transient objects, e.g. supernovae, variable stars, and solar system bodies. The utilization of such data in scientific research requires that reliable photometric transformation methods are available between the systems. In this work, we develop a series of equations to convert the observed magnitudes in the RGB Bayer filter system (R B ,G B , and B B ) into the Johnson–Cousins BVR filter system (B J ,V J , and R C ). The new transformation equations derive the calculated magnitudes in the Johnson–Cousins filters (B Jcal ,V Jcal , and R Ccal ) as functions of RGB magnitudes and colors. The mean differences between the transformed magnitudes and original magnitudes, i.e. the residuals, are Δ(B J -B Jcal )=0.064 mag, Δ(V J -V Jcal )=0.041 mag, and Δ(R C -R Ccal )=0.039 mag. The calculated Johnson–Cousins magnitudes from the transformation equations show a good linear correlation with the observed Johnson–Cousins magnitudes.
KW - Bayer filter system
KW - Data analysis
KW - Johnson–Cousins filter system
KW - Open cluster
KW - Photometry transformation
UR - http://www.scopus.com/inward/record.url?scp=84940099557&partnerID=8YFLogxK
U2 - 10.1016/j.asr.2015.08.004
DO - 10.1016/j.asr.2015.08.004
M3 - Article
AN - SCOPUS:84940099557
SN - 0273-1177
VL - 57
SP - 509
EP - 518
JO - Advances in Space Research
JF - Advances in Space Research
IS - 1
ER -