Closed sonithls closed 2 years ago
Hi
So the paper you linked shows the table with $A\text{b}/E(B-V)$ values in different bandpasses b
for different Rvs, so $A\text{v}/E(B-V) = 2.742 \rightarrow A\text{v} = E(B-V) \cdot 2.742$ for $R\text{v} = 3.1$. Since the dustmaps give the $E(B-V)$ value, which in the code is ebv, we multiply that by 2.742 to get the total extinction in V in self.Av
The actual reddening law comes from the extinction package in which the documentation states the required parameters for computing the reddening are the Av, explicitly the "Total V-band extinction in magnitudes." and the Rv which is set to 3.1.
Does that answer your question?
Yes. this answers my question; thank you. I was confused with the relation used in the IRAS portal https://irsa.ipac.caltech.edu/applications/DUST/ E(B-V)_S & F = 0.86 x E(B-V)_SFD Av / E(B-V) = 3.1 I realise both will give the same Av value for S & F.
I have a question regarding the Av value used in the code while using the Bayestar and SFD model.
The multiplication factor used in code "2.742" is for the Landolt V filter in the SFD model, right? https://iopscience.iop.org/article/10.1088/0004-637X/737/2/103#apj398709t6. Don't you need to use
self.Av = 3.1 * ebv
since later on you useext = av_law(wav, Av, Rv)
(where Rv is 3.1) to get extinction values for corresponding to different wavelengths ? Pardon me if something is wrong with my understanding.https://github.com/jvines/astroARIADNE/blob/1612546eea8b518e16e390f5836bcbd9e9c81a3b/astroARIADNE/star.py#L259-L282