2019
DOI: 10.3389/fspas.2019.00051
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Numerical Methods for Simulating Star Formation

Abstract: where J = ∇ × B is the current, η , η H , and η AD are the Ohmic, Hall, and ambipolar resistivities, respectively (in units of cm 2 s −1 ), and v is the velocity of the neutrals. The notation ||B|| represents the norm of the magnetic field vector B. The electric field is then replaced in Equation (7). It is worth noticing that all the resistive terms lead to parabolic partial differential equations Frontiers in Astronomy and Space Sciences | www.frontiersin.org

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Cited by 27 publications
(25 citation statements)
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References 373 publications
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“…However, even with today's most powerful computers, we are still far from being able to self-consistently simulate the formation of molecular clouds in a cosmological context. Simulating the multiphase interstellar medium (ISM) still remain challenging even in "zoom-in" simulations, so that it is necessary to make use of subgrid modules to model unresolved physical processes, such as the formation of molecular clouds, winds from dying stars, and supernovae (Teyssier & Commerçon 2019). Progress in understanding the global baryon cycle will have impact beyond understanding the evolution of star formation and galaxies.…”
Section: Simulating Baryonic Processes In Cosmological Contextmentioning
confidence: 99%
“…However, even with today's most powerful computers, we are still far from being able to self-consistently simulate the formation of molecular clouds in a cosmological context. Simulating the multiphase interstellar medium (ISM) still remain challenging even in "zoom-in" simulations, so that it is necessary to make use of subgrid modules to model unresolved physical processes, such as the formation of molecular clouds, winds from dying stars, and supernovae (Teyssier & Commerçon 2019). Progress in understanding the global baryon cycle will have impact beyond understanding the evolution of star formation and galaxies.…”
Section: Simulating Baryonic Processes In Cosmological Contextmentioning
confidence: 99%
“…Beuther et al 2019;Maud et al 2019). In parallel, heavy numerical developments are undertaken in order to accurately describe the physics of star formation in numerical models (see Teyssier & Commerçon 2019, for a recent review).…”
Section: Introductionmentioning
confidence: 99%
“…There has been a lot of research works on numerical methods for solving conservation laws whose solutions may contain shocks and contact discontinuities, such as the Godunov scheme [1], MUSCL scheme [2,3], ENO [4,5] and WENO [6,7] schemes, hierarchical reconstruction [8,9,10], and many others. Numerical techniques are important for studying high-speed aerodynamic flows which plays a substantial role in aircraft designs, combustion problems and astronomy physics [11,12,13,14]. However, the development of machine learning techniques for solving hyperbolic conservation laws are still in early stage.…”
Section: Introductionmentioning
confidence: 99%