1982
DOI: 10.1017/s0074180900037955
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Rotation, Expansion and Duplicity of Be Stars

Abstract: In recent years there is a general tendency to divide Be stars into different groups. Bidelman's (1976) division on supergiants, rapidly rotating single stars, interacting binaries, early type nebular variables and quasi (or young) planetary nebulae is often quoted. Another example is the classification by Lesh (1968) or a very recent classification by Jaschek et al (1980), limited a priori to “normal” Be stars i.e. stars of luminosity classes V to III. I do not think such an approach is recommendable. There i… Show more

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Cited by 6 publications
(5 citation statements)
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“…1, together with the values of Table 2, marked by crosses. All phases are from the ephemeris derived by Harmanec & Scholz (1993). As one can see, the values of Table 2 are in an excellent agreement with the expected ones following from the binary motion.…”
Section: Astronomical Observationssupporting
confidence: 76%
“…1, together with the values of Table 2, marked by crosses. All phases are from the ephemeris derived by Harmanec & Scholz (1993). As one can see, the values of Table 2 are in an excellent agreement with the expected ones following from the binary motion.…”
Section: Astronomical Observationssupporting
confidence: 76%
“…He argued that the disk precession is caused by the attractive force of the secondary in the 218-d binary. Harmanec (1982) compiled the majority of at that time available RVs of BU Tau and averaged them over about 100 days. This resulted in a smooth RV curve with a period of about 13 000 days (35.6 years), in phase with the recorded shell episodes.…”
Section: Introductionmentioning
confidence: 99%
“…This resulted in a smooth RV curve with a period of about 13 000 days (35.6 years), in phase with the recorded shell episodes. Harmanec (1982) speculated that BU Tau could be a long-periodic binary with shell phases occurring always at the same orbital phases. A more distant companion with an angular distance of 0.…”
Section: Introductionmentioning
confidence: 99%
“…As pointed out by Johnson (1958), a simple explanation of why such a disk revolves is an analogy to apsidal motion in a binary system. Quantitative modelling of V/R changes are discussed in e.g., Harmanec (1982Harmanec ( , 2001; Mennickent et al (1997) and references given there. Here, we shall concentrate on one particular explanation of the long-term V/R variations -the model of one-armed non-radial oscillations in Be star disks.…”
Section: Introductionmentioning
confidence: 99%