2001
DOI: 10.1143/ptp.106.729
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Numerical Simulation of the Interaction between an L1 Stream and an Accretion Disk in a Close Binary System

Abstract: Numerical simulation of the hydrodynamic behavior of an accretion disk in a close binary system is reported. Calculations were carried out for a region including a compact star and its gas-supplying companion. The equation of state is that of an ideal gas characterized by a specific heat ratio γ. Two cases, with γ = 1.01 and γ = 1.2, are studied. Our calculations show that the gas, flowing from the companion via a Lagrangian L1 point towards the accretion disk, forms a fine gas beam (L1 stream), which penetrat… Show more

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Cited by 12 publications
(31 citation statements)
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“…9 we show the cross section of the L1 stream, which is bow shaped convex to the positive y direction. We obtained a similar pattern in Fujiwara et al (2001), and this was explained by the interaction of the L1 stream and the circulating circum-disc flow on the orbital plane about the primary. In the present work we realize that this explanation is not correct.…”
Section: L1 Region and L1 Streamsupporting
confidence: 58%
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“…9 we show the cross section of the L1 stream, which is bow shaped convex to the positive y direction. We obtained a similar pattern in Fujiwara et al (2001), and this was explained by the interaction of the L1 stream and the circulating circum-disc flow on the orbital plane about the primary. In the present work we realize that this explanation is not correct.…”
Section: L1 Region and L1 Streamsupporting
confidence: 58%
“…In the present study, we use the same scheme as in Makita et al (2000), Matsuda et al (2000) and Fujiwara et al (2001): the simplified flux splitting (SFS) finite-volume method proposed by Jyounouchi et al (1993) and Shima & Jyounouchi (1994). We refer to Makita et al (2000) for the numerical and the SFS schemes.…”
Section: Methodsmentioning
confidence: 99%
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“…The method of computational fluid dynamics is described in [30] and details are explained in [31,32]. We use the simplified flux vector splitting (SFS) finite volume scheme to discretize the Euler equation (the description of the SFS scheme is given in the appendix of [31]).…”
Section: The Modelmentioning
confidence: 99%