Abstract

For a sample of masers, the basic kinematic equations were solved by including the Galactic rotation parameters and the peculiar velocity of the Sun as the unknown variables. Based on spectral analysis, the following estimates were obtained: ∣f∣R,θ=(7.0,5.1)±(1.2,1.4)|f|_{R,θ}=(7.0,5.1)\pm(1.2,1.4) km s−1^{-1} and the corresponding wavelengths λR,θ=(1.9,1.7)±(0.4,0.7)λ_{R,θ}=(1.9,1.7)\pm(0.4,0.7) kpc, as well as χ⊙=−140∘±15∘χ_\odot=-140^\circ\pm15^\circ. The presence of periodic perturbations in the vertical velocities of masers with an amplitude of ∣f∣W=3.1±1.4|f|_W=3.1\pm1.4 km s−1^{-1} and a wavelength of λ=1.9±0.8λ=1.9\pm0.8 kpc was confirmed. It is shown that the velocities fRf_R and fθf_θ can have both the same and different signs. Therefore, we obtained a large scatter of estimates. Thus, if fRf_R and fθf_θ have the same signs, then Ωp=25.8±2.0Ω_p=25.8\pm2.0 km s−1^{-1} kpc−1^{-1} and Rcor=9.1±0.8R_{cor}=9.1\pm0.8 kpc. And when fRf_R and fθf_θ have different signs, then Ωp=35.4±2.0Ω_p=35.4\pm2.0 km s−1^{-1} kpc−1^{-1} and Rcor=6.8±0.8R_{cor}=6.8\pm0.8 kpc.

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