2002
DOI: 10.1051/0004-6361:20020519
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Astrophysical implications of binary black holes in BL Lacertae objects

Abstract: Abstract. Some BL Lacertae objects show a periodic behaviour in their light curves that is often attributed to the orbital motion of a central binary black hole system. On this basis, and assuming a circular orbit, Rieger & Mannheim (2000) have recently proposed a method to determine the orbital parameters of the binary system from the observed quantities, i.e. the signal periodicity, the flux ratio between maximum and minimum signal and the power law spectral index of the photon flux. However, since these bin… Show more

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Cited by 23 publications
(26 citation statements)
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“…Note, however, that due to internal disc warping and/or disc precession, some deviations from strict periodicity are likely to occur. The detection of helical jet paths in an increasing number of blazar sources [17,18,19,20] suggests that quasiperiodic variability -especially in those energy bands dominated by the jet, e.g., radio, X-and γ-ray -may also naturally arise as a consequence of differential Doppler boosting S ν (t) = δ(t) n S ′ ν for a periodically changing viewing angle, where δ(t) is the time-dependent Doppler factor, n ≥ 3, and S ν ' the spectral flux in the comoving frame [21,22]. For non-ballistic helical motion, classical travel time effects will then lead to a shortening of observable periods P obs with respect to the real physical driving period P such that…”
Section: Periodic Variability In Close Sbbhsmentioning
confidence: 99%
“…Note, however, that due to internal disc warping and/or disc precession, some deviations from strict periodicity are likely to occur. The detection of helical jet paths in an increasing number of blazar sources [17,18,19,20] suggests that quasiperiodic variability -especially in those energy bands dominated by the jet, e.g., radio, X-and γ-ray -may also naturally arise as a consequence of differential Doppler boosting S ν (t) = δ(t) n S ′ ν for a periodically changing viewing angle, where δ(t) is the time-dependent Doppler factor, n ≥ 3, and S ν ' the spectral flux in the comoving frame [21,22]. For non-ballistic helical motion, classical travel time effects will then lead to a shortening of observable periods P obs with respect to the real physical driving period P such that…”
Section: Periodic Variability In Close Sbbhsmentioning
confidence: 99%
“…We have shown recently (cf., Rieger & Mannheim 2000, hereafter RM00; cf. also De Paolis et al 2002) that such a periodicity may be caused by orbital-driven helical motion, i.e. the orbital motion of the relativistic jet emerging from the less massive BH (with mass m) in a close binary system with an orbital period of the order of several years, i.e.…”
Section: Mkn 501mentioning
confidence: 99%
“…On this basis, Rieger & Mannheim (2000) (but see also De Paolis et al 2002, for a generalization to orbits with generic eccentricity values) have recently proposed a method to determine the orbital parameters of the binary system from the observed quantities, i.e. the signal periodicity P obs , the flux ratio f between maximum and minimum signal and the power law spectral index α of the photon flux.…”
Section: Signal Periodicity In the X-ray And γ-Ray Light Curves And Tmentioning
confidence: 99%
“…For example, at least three Mkn objects (Mkn 501, Mkn 421 and Mkn 766) reveal periodic behavior in the observed signal so that in recent studies they have been considered as possibly containing SMBHBs (see Rieger & Mannheim 2000;De Paolis et al 2002.…”
Section: Introductionmentioning
confidence: 99%