1988
DOI: 10.1086/166791
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Corrections to virial estimates of molecular cloud masses

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Cited by 306 publications
(296 citation statements)
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“…To investigate the stability of the cores, we estimated their virial masses, M virial , by using the expression given by MacLaren et al (1988), M virial = 0.509 d θ ΔV 2 , where d is the distance in kpc, θ is the size of the cores in arcsec, and ΔV is the line width in km s −1 . The virial mass depends on the density profile.…”
Section: Stability Of the Filament And The Coresmentioning
confidence: 99%
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“…To investigate the stability of the cores, we estimated their virial masses, M virial , by using the expression given by MacLaren et al (1988), M virial = 0.509 d θ ΔV 2 , where d is the distance in kpc, θ is the size of the cores in arcsec, and ΔV is the line width in km s −1 . The virial mass depends on the density profile.…”
Section: Stability Of the Filament And The Coresmentioning
confidence: 99%
“…The virial mass depends on the density profile. For a power-law density distribution of the type ρ ∝ r −p , the virial mass in Table 5 should be multiplied by a factor α = 3(5 − 2p)/5(3 − p), which is 0.6 ≤ α ≤ 1 for 0 ≤ p ≤ 2 (MacLaren et al 1988). Thus, the values given in Table 5 should not be reduced by more than a factor 2.…”
Section: Stability Of the Filament And The Coresmentioning
confidence: 99%
“…where G is the gravitational constant, R the cloud radius, k a factor depending on the radial density distribution, and σ the three-dimensional velocity dispersion (MacLaren et al 1988). σ is given by the equation…”
Section: Mass Calculationmentioning
confidence: 99%
“…From our observational data we can obtain estimates for the clump mass, M , its virial mass, M vir , and radius R. With R known, the virial mass for a sphere of constant density can be estimated from [58] …”
Section: Clump Physicsmentioning
confidence: 99%