1985
DOI: 10.1086/163437
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Helium-burning evolutionary phases in population II stars. I Breathing pulses in horizontal branch stars

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Cited by 117 publications
(124 citation statements)
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“…The mechanism is the analog of the breathing pulses occurring in low mass stars (see e.g. Sweigart & Demarque 1972Castellani et al 1985). Figure 2 shows, for a 7 M model, the effects on the blue loop extension of variations in the helium and metal contents within the uncertainties of these quantities (cases from I to IV of Table 1).…”
Section: Effects Of the Chemical Composition Uncertaintiesmentioning
confidence: 83%
See 1 more Smart Citation
“…The mechanism is the analog of the breathing pulses occurring in low mass stars (see e.g. Sweigart & Demarque 1972Castellani et al 1985). Figure 2 shows, for a 7 M model, the effects on the blue loop extension of variations in the helium and metal contents within the uncertainties of these quantities (cases from I to IV of Table 1).…”
Section: Effects Of the Chemical Composition Uncertaintiesmentioning
confidence: 83%
“…During the central He burning phase our code implements the classical semi-convection criterion (see e.g. Castellani et al 1985) at the border of the Schwarzschild convective core (which is driven by mechanical overshooting at the convective core boundary), while breathing pulses (see e.g. Castellani et al 1985;Dorman & Rood 1993) are suppressed following the procedure described by Caputo et al (1989).…”
Section: Overshootingmentioning
confidence: 99%
“…The extension of the semiconvective region varies with stellar mass, being important in low-and intermediate-mass stars up to about 5 M , and negligible in more massive stars. We followed the scheme of Castellani et al (1985), as described in Bressan et al (1993).…”
Section: Helium Semiconvectionmentioning
confidence: 99%
“…Induced overshooting and semiconvection during the He-central burning phase 1 The EOS code is made publicly available at ftp://astroftp.phys.uvic.ca under the GNU General Public License (GPL). are accounted for following Castellani et al (1985). The thermal gradient in the superadiabatic regions is determined according to the mixing length theory, whose free parameter has been calibrated by computing a solar standard model.…”
Section: The Theoretical Frameworkmentioning
confidence: 99%