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    Multidirectional instability of the shoulder – current concept

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    A guest editorial on the multidirectional instability of the shoulde

    The Light and Period Variations of the Eclipsing Binary AA Ursae Majoris

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    We present new multiband CCD photometry for AA UMa made on 8 nights between January and March 2009; the RR light curves are the first ever compiled. Historical light curves, as well as ours, display partial eclipses and inverse O'Connell effects with Max I fainter than Max II. Among possible spot models, a cool spot on either of the component stars and its variability with time permit good light-curve representations for the system. A total of 194 eclipse timings over 81 yrs, including our five timings, were used for ephemeris computations. We found that the orbital period of the system has varied due to a periodic oscillation overlaid on an upward parabolic variation. The continuous period increase at a fractional rate of ++1.3×\times1010^{-10} is consistent with that calculated from the W-D code and can be interpreted as a thermal mass transfer from the less to the more massive secondary star at a rate of 6.6×\times108^{-8} M_\odot yr1^{-1}. The periodic component is in satisfactory accord with a light-time effect due to an unseen companion with a period of 28.2 yrs, a semi-amplitude of 0.007 d, and a minimum mass of M3sini3M_3 \sin i_3=0.25 MM_\odot but this period variation could also arise from magnetic activity.Comment: 23 pages, including 5 figures and 8 tables, accepted for publication in PAS

    Batalin-Tyutin Quantization of the Chiral Schwinger Model

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    We quantize the chiral Schwinger Model by using the Batalin-Tyutin formalism. We show that one can systematically construct the first class constraints and the desired involutive Hamiltonian, which naturally generates all secondary constraints. For a>1a>1, this Hamiltonian gives the gauge invariant Lagrangian including the well-known Wess-Zumino terms, while for a=1a=1 the corresponding Lagrangian has the additional new type of the Wess-Zumino terms, which are irrelevant to the gauge symmetry.Comment: 15 pages, latex, no figures, to be published in Z. Phys. C (1995
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