Astronomy and Astrophysics – Astronomy
Scientific paper
Oct 1995
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1995apj...452..386b&link_type=abstract
Astrophysical Journal v.452, p.386
Astronomy and Astrophysics
Astronomy
72
Diffusion, Ism: Magnetic Fields, Magnetohydrodynamics: Mhd, Stars: Formation, Stars: Pre-Main-Sequence, Stars: Rotation
Scientific paper
The formulation of the problem of the formation of protostellar cores in self-gravitating, magnetically supported, rotating, isothermal model molecular clouds was presented in a previous paper, where detailed numerical simulations for two different model clouds were also discussed. In this paper, we study the effect of varying five dimensionless free parameters: the ratio ˜p of external density and central density in a reference state (which is related simply to an initial equilibrium state), the initial radial length scale l˜ref of the column density of the cloud, the central angular velocity of the reference state ˜Ωc,ref, the central neutral-ion collision time in the reference state ˜τni,ref (which is inversely proportional to the collapse retardation factor Vff ≡ τff/τni) and the exponent k in the relation between the ion and neutral densities ni ∝ nkn. In addition to the models previously presented, seven more models are investigated here. Different values (1/1000 to 1/100) of the initial magnetic-braking efficiency parameter ˜p(>0) do not significantly affect the evolution; magnetic braking remains effective during the quasistatic phase and ineffective during the (dynamic) collapse of the magnetically and thermally supercritical core. The initially very effective magnetic braking also means that the solution is insensitive to values of ˜Ωc,ref. Different values of l˜ref yield qualitatively similar evolution, with smaller cloud sizes leading to slightly smaller core sizes. Increasing the value of τni,ref leads to a more rapid evolution and larger, more rapidly rotating cores. A smaller k leads to relatively more rapid evolution in the core and a better core-envelope separation. We also give an analytical explanation of the previously presented result, that the gravitational field acting on an infalling mass shell in the central region of a nonhomologously contracting thin disk increases as 1/r3m, where rm is the Lagrangian radius of the shell.
Basu Shantanu
Mouschovias Telemachos Ch.
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