• Aucun résultat trouvé

15 1.2.1 The Roche model

N/A
N/A
Protected

Academic year: 2021

Partager "15 1.2.1 The Roche model"

Copied!
5
0
0

Texte intégral

(1)

Abstract i

Contents iii

1 Introduction 1

1.1 Evolution of low- and intermediate-mass single stars . . . 2

1.1.1 The Main Sequence phase . . . 4

1.1.2 The Red Giant Branch phase . . . 7

1.1.3 Helium ignition and the core-helium burning phase . . . 8

1.1.4 The Asymptotic Giant Branch phase . . . 9

1.1.5 The Post-AGB phase and beyond . . . 12

1.2 Giant stars in binary systems . . . 15

1.2.1 The Roche model . . . 15

1.2.2 Orbital evolution . . . 17

1.2.3 Binary interaction mechanisms . . . 18

1.2.4 The eccentricity-period diagram . . . 24

1.3 Barium stars . . . 25

1.3.1 The discovery of Ba stars and their binarity . . . 25

1.3.2 Formation and evolution . . . 27

iii

(2)

1.3.3 Observational properties . . . 28

1.3.4 The other progeny of AGB binaries . . . 33

1.3.5 Open questions . . . 34

1.4 Motivation and thesis outline . . . 36

2 Analysis methodology 39 2.1 Spectroscopic binaries and Keplerian orbits . . . 39

2.1.1 Radial-velocity data . . . 41

2.1.2 Fitting Keplerian orbits . . . 43

2.1.3 The mass function . . . 46

2.2 Ba stars in the HR diagram . . . 46

2.2.1 Spectral Energy Distributionfitting . . . 46

2.2.2 Luminosity determination in theGaiaera . . . 51

2.3 STAREVOL models and Ba star masses . . . 54

2.4 Companion masses . . . 57

2.5 BINSTAR evolutionary models . . . 57

3 Hertzsprung-Russell diagram and mass distribution of barium stars 61 3.1 Introduction . . . 62

3.2 The sample . . . 64

3.3 Hertzsprung-Russell diagram . . . 68

3.3.1 Atmospheric parameters . . . 68

3.3.2 Input physics for the stellar grid calculations . . . 70

3.3.3 Discussion . . . 72

3.4 Mass distribution . . . 76

3.4.1 Comparison with M- and K-type giants . . . 78

3.4.2 Discussion . . . 80

3.5 Location in the HRD and orbital period . . . 82

(3)

3.6 Conclusions . . . 89

4 Barium and related stars, and their white-dwarf companions: Main- sequence and subgiant stars 91 4.1 Introduction . . . 93

4.2 Sample overview and data description . . . 94

4.2.1 Radial-velocity measurements with CORAVEL and CORALIE . . . 95

4.2.2 Radial-velocity monitoring with the HERMES spectrograph . . . 96

4.2.3 Radial velocities with SALT-HRS . . . 97

4.2.4 Stellar sample . . . 98

4.3 Orbital analysis . . . 99

4.4 Results . . . 100

4.4.1 Single-lined spectroscopic binaries . . . 101

4.4.2 HD 48565 . . . 101

4.4.3 HD 114520 . . . 103

4.4.4 HD 26455 and HD 177996 . . . 107

4.4.5 Binaries with incomplete orbital phase coverage and uncon- firmed binaries . . . 107

4.5 Hertzsprung–Russell diagram . . . 109

4.6 Discussion . . . 114

4.6.1 Eccentricity-period diagram . . . 114

4.6.2 dBa vs. sgCH . . . 116

4.6.3 Mass distribution . . . 116

4.6.4 Mass function and companion masses . . . 117

4.6.5 Comparison with evolutionary models . . . 120

4.7 Summary and conclusions . . . 123

(4)

5 Binary evolution along the Red Giant Branch with BINSTAR: The

barium star perspective 125

5.1 Introduction . . . 126

5.2 Observational constraints . . . 128

5.3 Modeling methodology . . . 129

5.3.1 Input stellar and binary physics . . . 130

5.3.2 Tidally-enhanced wind mass loss . . . 132

5.3.3 Reduced circularisation efficiency . . . 133

5.3.4 Model grid set-up . . . 133

5.4 Results of the simulations . . . 134

5.4.1 Standard binary evolution . . . 134

5.4.2 Tidally-enhanced wind mass loss . . . 137

5.4.3 Reduced circularisation efficiency . . . 140

5.4.4 The combined effect . . . 140

5.4.5 Validity of the assumptions . . . 140

5.5 Comparison with observations . . . 144

5.6 Summary and conclusions . . . 149

6 Summary and future plans 151 6.1 Conclusion summary . . . 151

6.2 Future plans . . . 153

6.2.1 The search for main-sequence Ba stars at higher masses . . . 153

6.2.2 The masses of the white dwarf companions . . . 157

6.2.3 The formation of Ba stars . . . 158 A Sample of barium and related stars with accurate parallaxes 161 B Ba dwarf candidates: classification and radial-velocity data 163

(5)

C Orbital solutions of the Ba dwarfs 167

Bibliography 177

Acknowledgements 193

List of publications 197

Références

Documents relatifs

► Dans un triangle rectangle le cosinus d’un angle aigu est égal au quotient de la longueur du côté adjacent à cet angle par la longueur de l’hypoténuse.. ► Dans un

Interestingly, post-CE systems are observed in a large range of orbital periods: systems with periods ranging from hours to days (cataclysmic variables, so-called CVs and

On the other hand, the regeneration treatment leads to lower NOx storage trapping properties on sulfated Pt/10Ba/Al and Pt/20Ba/Al5.5Si catalysts annealed at 800°C, while

aaabbaaa

Tracer le rayon lumineux sur la figure 1 qui partant du tuyau atteint l’œil de l’observateur.. L’observateur se situe au centre de la pièce

[r]

i) La droite (MM’) passe par un point fixe que l’on précisera. ii) Le triangle MM’M’’ est rectangle isocèle.. En Déduire le calcul de l’aire S exprimée en unité d’aire..

[r]