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3-D Magnetohydrodynamics Simulation of the Solar Emerging Flux

"The 6-th Solar-B Science Meeting"to be held in Kyoto, Japan, from November 8 to 11, 2005. Satoshi Nozawa(Ibaraki Univ.). 3-D Magnetohydrodynamics Simulation of the Solar Emerging Flux. E-mail : snozawa@env.sci.ibaraki.ac.jp. 1. Abstract. 3. Initial Condition.

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3-D Magnetohydrodynamics Simulation of the Solar Emerging Flux

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  1. "The 6-th Solar-B Science Meeting"to be held in Kyoto, Japan, from November 8 to 11, 2005. Satoshi Nozawa(Ibaraki Univ.) 3-D Magnetohydrodynamics Simulation of the Solar Emerging Flux E-mail : snozawa@env.sci.ibaraki.ac.jp 1. Abstract 3. Initial Condition 3-D Magnetohydrodynamics Simulation of the Solar Emerging FluxSatoshi NozawaA series of three-dimensional magnetohydrodynamic simulations are used to study the nonlinearevolution of the magnetic buoyancy instability of a magnetic flux sheet with magnetic shear. Ahorizontal flux sheet that is initially placed below the solar photosphere is susceptible to boththe interchange instability and the Parker instability. The growth rate in the linear stage of theinstability in the numerical simulation is consistent with that predicted by the linear theory. Inthe nonlinear stage, the development depends on the initial perturbation as well as the initialmagnetic field configuration. When an initial perturbation is assumed to be periodic, the emergingflux rises to the corona and the magnetic field expands like a potential field, as observed in 2Dsimulations. When an initial non-periodic perturbation or random perturbations are assumed, themagnetic flux expands horizontally when the magnetic field emerges a little into the photosphere.The distribution of the magnetic field and gas tends to be in a new state of magnetohydrostaticequilibrium. When magnetic shear is present in the initial magnetic flux sheets, the interchangemode is stabilized so that the emerging loop is higher than in the no magnetic shear case. 1H=200km 3. Numerical result magnetic shear magnetic shear no magnetic shear 4. Summary and Discussion Schematic pictures of emergence in (Distribution in z at (x, y)=(0H, 0H) (middle of the rising loop)for model 2 (no-shear mode) shown in figure 6 att/t0=0,50,60,70, with all other details of the graphs being the same as in figure 5. The dashed lines in (b), (d) and (e) indicate the lines of density ( exp(-dz/Hr) with Hr=2.4), magnetic field strength (exp(-dz/Hb) with Hb=4.8) and pressure (exp(-dz/Hp) with Hp=2.4), respectively. In (f) the dashed line is beta=0.7. Schematic pictures of emergence in (a) strong twisted flux tube, (b) weaktwisted flux tube or magnetic flux sheet and (c) random perturbation with no magnetic shear. The normalized loop height (h/H, h/Lx, h/Ly), as a function of ky/kx at t=55 in the case of the localized perturbation.Numbers indicate the shear angle.Here, h is the height of emerging flux loop, Lx is the half length of the loop and Ly is the width of the loop.

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