J/AJ/149/131   Parameters of galactic nearby main-sequence stars   (Eker+, 2015)

Main-sequence effective temperatures from a revised mass-luminosity relation based on accurate properties. Eker Z., Soydugan F., Soydugan E., Bilir S., Yaz Gokce E., Steer I., Tuysuz M., Senyuz T., Demircan O. <Astron. J., 149, 131 (2015)> =2015AJ....149..131E 2015AJ....149..131E
ADC_Keywords: Binaries, eclipsing ; Stars, masses ; Effective temperatures ; Stars, diameters Keywords: binaries: eclipsing - binaries: spectroscopic - catalogs - stars: fundamental parameters Abstract: The mass-luminosity (M-L), mass-radius (M-R), and mass-effective temperature (M-Teff) diagrams for a subset of galactic nearby main-sequence stars with masses and radii accurate to ≤3% and luminosities accurate to ≤30% (268 stars) has led to a putative discovery. Four distinct mass domains have been identified, which we have tentatively associated with low, intermediate, high, and very high mass main-sequence stars, but which nevertheless are clearly separated by three distinct break points at 1.05, 2.4, and 7M within the studied mass range of 0.38-32M. Further, a revised mass-luminosity relation (MLR) is found based on linear fits for each of the mass domains identified. The revised, mass-domain based MLRs, which are classical (L∝Mα), are shown to be preferable to a single linear, quadratic, or cubic equation representing an alternative MLR. Stellar radius evolution within the main sequence for stars with M>1M is clearly evident on the M-R diagram, but it is not clear on the M-Teff diagram based on published temperatures. Effective temperatures can be calculated directly using the well known Stephan-Boltzmann law by employing the accurately known values of M and R with the newly defined MLRs. With the calculated temperatures, stellar temperature evolution within the main sequence for stars with M>1M is clearly visible on the M-Teff diagram. Our study asserts that it is now possible to compute the effective temperature of a main-sequence star with an accuracy of ∼6%, as long as its observed radius error is adequately small (<1%) and its observed mass error is reasonably small (<6%). Description: The stars were selected from Table 2 of Eker et al. (2014PASA...31...24E 2014PASA...31...24E) with three basic conditions: (1) stars must be on the main-sequence, (2) masses and radii relative errors must be less than or equal to 3%, and (3) luminosity errors must be less than or equal to 30%. Among 514 stars (257 binaries), 296 stars were found fulfilling the criteria (see Table 2). The method presented in Section 4 for calculating effective temperatures has been applied to a larger sample (371 stars) containing less accurate masses and radii. The sample has been chosen from the 514 stars in the same catalog from which the calibration sample was selected. For this larger sample there were only two selection rules: (1) both mass and radii could have errors up to 6% and (2) both components had to be on the main sequence. Unlike for the calibration stars, there is no limitation on the accuracy of the luminosities here. There are 408 stars with mass and radii having errors less than or equal to 6%. That number is reduced to 371 after removing non-main-sequence stars. This new list naturally contains the calibration sample. The new calculated effective temperatures and published temperatures for these stars are listed in Table 7. File Summary: -------------------------------------------------------------------------------- FileName Lrecl Records Explanations -------------------------------------------------------------------------------- ReadMe 80 . This file table2.dat 111 296 The basic stellar parameters and relative errors of the stars selected for the calibration sample table7.dat 123 374 Comparing published and calculated (empirical) effective temperatures -------------------------------------------------------------------------------- See also: J/other/A+ARV/18.67 : Accurate masses and radii of normal stars (Torres+, 2010) J/MNRAS/382/1073 : M/L relation of intermediate-mass stars (Malkov+, 2007) J/MNRAS/357/497 : Kinematics of W UMa-type binaries (Bilir+, 2005) J/AJ/106/773 : Mass-luminosity relation (Henry+, 1993) Byte-by-byte Description of file: table2.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 3 I3 --- Seq [1/296] Running sequence number 5- 28 A24 --- Name Star name 30- 31 I2 h RAh Hour of Right Ascension (J2000) 33- 34 I2 min RAm Minute of Right Ascension (J2000) 36- 40 F5.2 s RAs Second of Right Ascension (J2000) 42 A1 --- DE- Sign of the Declination (J2000) 43- 44 I2 deg DEd Degree of Declination (J2000) 46- 47 I2 arcmin DEm Arcminute of Declination (J2000) 49- 53 F5.2 arcsec DEs Arcsecond of Declination (J2000) 55- 57 A3 --- m_Name Binary component (primary or secondary) 59- 64 F6.3 Msun Mass [0.1/31] Stellar Mass (1) 66- 70 F5.3 --- e_Mass [0.001/0.03] Relative uncertainty in Mass (1) 72- 76 F5.3 Rsun Rad [0.2/9.4] Stellar radius R/R (1) 78- 82 F5.3 --- e_Rad [0.002/0.03] Relative uncertainty in Rad (1) 84- 88 I5 K Teff [2952/43000] Published effective temperature (1) 90- 93 I4 K e_Teff ? Uncertainty in Teff (1) 95-100 F6.3 [Lsun] logL [-2.4/5.5] log stellar Luminosity (1) 102-106 F5.3 --- e_logL [0/0.12] Relative uncertainty in L {Dleta}L/L (1) 108-109 I2 % FF [3/97] Roche lobe filling factor (1) (2) 111 A1 --- ZAMS [CX] Zero Age Main Sequence (ZAMS) status: C=assumed MS star, X=probable non-MS star (3) -------------------------------------------------------------------------------- Note (1): Values taken from Eker et al. (2014PASA...31...24E 2014PASA...31...24E). Note (2): An Roche lobe filling factor for a star in a binary, which is defined as FF=/RL, where is average radius and RL is Roche Lobe radius relative to the semimajor axis of the orbit, is a parameter that indicates its sphericity. Note (3): The ZAMS status are defined as follows: C = Assumed zero age main-sequence star; X = Probable non main-sequence star (located above ZAMS line in Figure 1). -------------------------------------------------------------------------------- Byte-by-byte Description of file: table7.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 3 I3 --- Seq [1/374] Running sequence number 5- 28 A24 --- Name Star name 30- 31 I2 h RAh Hour of Right Ascension (J2000) 33- 34 I2 min RAm Minute of Right Ascension (J2000) 36- 40 F5.2 s RAs Second of Right Ascension (J2000) 42 A1 --- DE- Sign of the Declination (J2000) 43- 44 I2 deg DEd Degree of Declination (J2000) 46- 47 I2 arcmin DEm Arcminute of Declination (J2000) 49- 53 F5.2 arcsec DEs Arcsecond of Declination (J2000) 55- 57 A3 --- m_Name Binary component (primary or secondary) 59- 63 F5.3 --- eMass [0.001/0.06] Published relative mass uncertainty 65- 69 F5.3 --- eRad [0.002/0.06] Published relative radius uncertainty 71- 75 I5 K Teff1 [3061/43000]? Published effective temperature 77- 80 I4 K e_Teff1 ? Uncertainty in Tpub ΔTeff 82- 86 F5.3 --- eTeff1 ? Published relative temperature uncertainty 88-106 A19 --- BibCode Reference BibCode for published quantities 108-112 I5 K Teff2 [2911/40520] Calculated effective temperature 114-117 I4 K e_Teff2 Maximum Tcal uncertainty ΔTeff 119-123 F5.3 --- eTeff2 [0.06/0.1] Relative calculated temperature uncertainty -------------------------------------------------------------------------------- History: From electronic version of the journal
(End) Greg Schwarz [AAS], Sylvain Guehenneux [CDS] 23-Apr-2015
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