恒星物理研究组知识库

The properties of semi-convection and core convective overshooting of stars with masses of 15 and 30 M-circle dot are calculated in the present article. New methods are used to deal with semi-convection. Different entropy gradients are used when adopting the Schwarzschild and Ledoux methods, which are used to confine the convective boundary and calculate the turbulent quantities: partial derivative(s) over bar/partial derivative r = -(c(p)/H-P)(del - del(ad)) when the Schwarzschild method is adopted and partial derivative(s) over bar/partial derivative r = -(c(p)/H-P)(del - del(ad) - del(mu)) when the Ledoux method is adopted. Core convective overshooting and semi-convection are treated as a whole and their development is found to present almost opposing tendencies: more intensive core convective overshooting leads to weaker semi-convection. The influence of different parameters and convection processing methods on the turbulent quantities is analysed in this article. Increasing the mixing-length parameter alpha leads to more turbulent dynamic energy in the convective core and prolongs the overshooting distance but depresses the development of semi-convection. Adoption of the Ledoux method leads to overshooting extending further and semi-convection development being suppressed.