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Revista mexicana de astronomía y astrofísica
Print version ISSN 0185-1101
Abstract
RAGA, C.; CANTO, J. and CASTELLANOS-RAMIREZ, A.. Asymptotic internal working surfaces of periodically variable jets. Rev. mex. astron. astrofis [online]. 2021, vol.57, n.1, pp.147-155. Epub Sep 30, 2021. ISSN 0185-1101. https://doi.org/10.22201/ia.01851101p.2021.57.01.10.
We present a derivation based on the “center of mass formalism” of the asymptotic behaviour of internal working surfaces produced in a variable Herbig- Haro (HH) jet. We obtain the general solution for an arbitrary periodic ejection time-variability, and then show examples for a limited set of functional forms for the velocity and density time-evolutions. Finally, we derive a prescription for obtaining the time-averaged mass loss rate from observations of knots along an HH jet (based on the asymptotic solution), and apply it to derive the mass loss rate of the HH 1 jet.
Keywords : Herbig-Haro objects; outflows.