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Table A.1.

Summary table of the parameters used to generate the CSP library.

Parameters Description Prior PDF
Secular SFH: SFR τ ( t ) ( t t form ) τ exp ( ( t t form ) 2 τ 2 ) $ {{SFR}}_\tau(t)\propto\frac{(t-t_{\mathrm{form}})}{\tau}\exp\left(-\frac{(t-t_{\mathrm{form}})^2}{\tau^2}\right) $

tform, lb
t0 − tform Time elapsed since the beginning of the SFH Log-uniform between 5 ⋅ 108 and 2 ⋅ 1010 yr

τ Time scale/peak From log-uniform of τ/tform, lb between 1/20 and 2

Secular Chemical Enrichment History:
Z ( t ) = Z ( M ( t ) ) = Z final ( Z final Z 0 ) ( 1 M ( t ) M final ) α $ Z_*(t) = Z_*\left(M(t)\right) = Z_{*\,\text{ final}}-\left(Z_{*\,\text{ final}}-Z_{*\,\text{0}}\right)\left(1-\frac{M(t)}{M_\text{ final}}\right)^\alpha $

Z* fm − w Formed-mass-weighted metallicity (non-generative, constraint for generative pars.) tanh distribution of P(log⟨Z* fm − w⟩): P(1/50 Z) = 0, P(0.1 Z) = 0.9, P(3.8 Z) = 1, ⟨Z* fm − w⟩ < 3.8 Z

α Swiftness of chemical enrichment 0.25 ≤ α ≤ 19, from a uniform distribution in β 1 1 + α , 0.05 β 0.80 $ \beta\equiv\frac{1}{1+\alpha},\, 0.05 \leq \beta \leq 0.80 $

Z* 0 Initial metallicity Log-uniform between log(Zmin/Z)≡log(1/50) and min(log Z0 max/Z ≡ log(0.05),⟨Z* fm − w⟩)

Z* final Final metallicity Derived from Zmin, α, and ⟨Z* fm − w⟩, with the constraint Z* final ≤ 4Z* ⊙

Bursts

Nburst Number of bursts 1/3 of models without bursts; for the remaining 2/3: Nburst ≤ 6, P(Nburst)∝eNburst

tburst, i Age of the ith burst (instantaneous) Log-uniform distribution between 105 yr and the tform of the secular component

Z* burst, i Metallicity of the ith burst Gaussian distribution in log-Z, with mean equal to the metallicity value of the secular component at t = tburst, i and width σZ* burst = 0.2 dex

burst, i Mass fraction formed in the ith burst relative to the mass formed in secular mode Log-uniform distribution between 10−3 and 2. More restrictive upper limits applied for tburst, i < 108 yr

Dust attenuation (Charlot & Fall 2000)

τV Total optical depth due to diffuse ISM and birth cloud (affects stars younger than 107 yr) P(τV)∝1 − tanh(1.5τV − 6.7), constant at low values, exponential drop to 0 between τV = 4 and τV = 6

μ Fraction of total optical depth in diffuse ISM P(μ)∝1 − tanh(8μ − 6), exponential drop to 0 between μ = 0.5 and μ = 1

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