Global simulations of magnetorotational turbulence II: turbulent energetics
arXiv:1312.3010 · doi:10.1093/mnras/stt2379
Abstract
Magnetorotational turbulence draws its energy from gravity and ultimately releases it via dissipation. However, the quantitative details of this energy flow have not been assessed for global disk models. In this work we examine the energetics of a well-resolved, three-dimensional, global magnetohydrodynamic accretion disk simulation by evaluating statistically-averaged mean-field equations for magnetic, kinetic, and internal energy using simulation data. The results reveal that turbulent magnetic (kinetic) energy is primarily injected by the correlation between Maxwell (Reynolds) stresses and shear in the (almost Keplerian) mean flow, and removed by dissipation. This finding differs from previous work using local (shearing-box) models, which indicated that turbulent kinetic energy was primarily sourced from the magnetic energy reservoir. Lorentz forces provide the bridge between the magnetic and kinetic energy reservoirs, converting ~ 1/5 of the total turbulent magnetic power input into turbulent kinetic energy. The turbulent energies (both magnetic and kinetic) are mainly driven by terms associated with the turbulent fields, with only a minor influence from mean magnetic fields. The interaction between mean and turbulent fields is most evident in the induction equation, with the mean radial magnetic field being strongly influenced by the turbulent electromotive force (EMF). During the quasi-steady turbulent state roughly 2/3 of the Poynting flux travels into the corona, with the remainder transporting magnetic energy in the radial direction. In contrast to previous studies, the stress-related part of the Poynting flux is found to dominate, which may have important implications for "reflection" models of Seyfert galaxy coronae that typically invoke a picture of buoyant rising of magnetic flux tubes via advection.
18 pages, 14 figures. Accepted for publication in MNRAS
References in corpus (12)
- PLUTO: a Numerical Code for Computational Astrophysics
- MHD simulations of the magnetorotational instability in a shearing box with zero net flux. II. The effect of transport coefficients
- Impact of dimensionless numbers on the efficiency of MRI-induced turbulent transport
- MHD simulations of the magnetorotational instability in a shearing box with zero net flux. I. The issue of convergence
- Global MHD simulations of stratified and turbulent protoplanetary discs. I. Model properties
- On the Thermal Stability of Radiation Dominated Accretion Disks
- On the Magnetic Prandtl Number Behavior of Accretion Disks
- Radiation Magnetohydrodynamics In Global Simulations Of Protoplanetary Disks
- Simulations of Magnetorotational Turbulence with a Higher-Order Godunov Scheme
- The signature of the magnetorotational instability in the Reynolds and Maxwell stress tensors in accretion discs
- Magnetorotational instability driven dynamos at low magnetic Prandtl numbers
- Localized magnetorotational instability and its role in the accretion disc dynamo
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- On characterizing nonlocality and anisotropy for the magnetorotational instability
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- A new HLLD Riemann solver with Boris correction for reducing Alfvén speed
- Global magnetohydrodynamic simulations of the inner regions of protoplanetary discs. I. Zero-net flux regime
- Global simulations of magnetorotational turbulence III: influence of field configuration and mass injection
- Experimental Confirmation of the Standard Magnetorotational Instability Mechanism with a Spring-Mass Analogue