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Magnetically Regulated Star Formation in Turbulent Clouds. Zhi-Yun Li (University of Virginia) Fumitaka Nakamura (Niigata University). OUTLINE Motivations Numerical Simulations Conclusion. Control of Star Formation. 1. Supersonic Turbulence?.
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MagneticallyRegulatedStarFormationinTurbulentClouds Zhi-YunLi (University of Virginia) FumitakaNakamura (Niigata University) OUTLINE • Motivations • Numerical Simulations • Conclusion
ControlofStarFormation 1. Supersonic Turbulence? (e.g. Larson 1981; Mac Low & Klessen 2004) • Strengths: (a) observed on large-scales; (b) create dense cores through shocks • Potentialproblems: (a) high efficiency of star formation; (b) transonic or supersonic cores 2. Strong Magnetic Fields? (e.g., Shu et al. 1999; Mouschovias & Ciolek 1999) • Strengths: (a) inefficient; (b) subsonic cores • Potentialproblem: ambipolar diffusion (AD) timescale too long at low densities (McKee 1989; Myers & Khersonsky 1995) roughly 10 x local free-fall times dense material needed for AD to be effective
Turbulence-AcceleratedMagneticallyRegulatedStarFormation • Supersonicturbulence creates dense regions where • free-fall time is shorter and UV photons shielded much shorter AD time scale • larger gradient in field strength faster magnetic diffusion • StrongMagneticfields • prevent turbulence from converting a large fraction of mass into stars in a crossing time • ensure quiescent cores out of turbulent cloud wedemonstratethehybridscenariobynumericalexperiments
The Setup of NumericalSimulations (Li & Nakamura 2004; Nakamura & Li 2005) • Idealizations • sheet-like mass distribution • square-box with periodic boundary conditions L(box)=10 L(Jeans) • Lagrangian particles for stars M(star)=0.5 M • parameterized wind strength • Initial Conditions • column density Av=1andB=9G magnetically subcritical (by 20%) • supersonic turbulence at time=0 rms Mach number=10 (decaying)
time unit • tg=1.9Myrs • sound speed • Cs=0.2km/s • redplus=star • 0.5Meach • total mass • 302M 3.7pc star formation efficiency (SFE) = mass of stars/total mass of cloud e.g., SFE at t=2.0 tg or 3.8 Myrs: 15 x 0.5/302 = 2.5%
EvolutionofStarFormationEfficiency • rate of star formation • per unit mass • R = 7x10-9 year-1 • cloud depletion time due to star formation R-1=1.4x108 years time in units of collapse time (1.9 Myrs) efficiency of a few percent over cloud lifetime of several million years Whyinefficient?
MagneticallySupercriticalFilaments • strong B fields prevent prompt collapse • forced flux reduction in shocks through AD • magnetically supercritical filaments produced “fertileislands” in a “barrensea” tg • depletion time of filaments about40 Myrs or 20 tg long-lived supercritical filaments • only the densest parts of filaments directly involved in star formation - densecores
ExamplesofDenseCores • dense cores at the middle point of simulation (~4 Myrs) • peak column density more than 10 times average • 10 cores in total
Quiescent Cores predominantly quiescent (subsonic) cores
TurbulenceAcceleratedStarFormation time in units of average collapse time 1.9 Myrs
MagneticallyRegulatedStarFormation non-magnetic weakeroutflows tooefficient? (Lada & Lada 2003) Clusters? moderately supercritical Dispersed? time in units of collapse time1.9 Myrs moderately subcritical
Conclusions • Inefficient star formation in moderately magnetically subcritical clouds with supersonic turbulence • Dense cores formed out of turbulent magnetically subcritical clouds have predominantly subsonic internal motions • Moderately magnetically supercritical clouds may form stars with SFEs comparable to embedded clusters magnetic regulation for dispersed star formation perhaps for cluster formation as well
3D Magnetically Supercritical Clouds (M=10, =0.8) x B field z 1 tg
y x B field
y z