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Nonlinear Evolution of a Force-Free Arcade Field Driven by Shear Flow.

机译:剪切流驱动的无力拱廊场的非线性演化。

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The nonlinear evolution of a force-free magnetic field driven by slow shear flow on a boundary is investigated analytically and numerically. The Woltjer-Taylor theory is generalized to obtain the time-dependent magnetohydrodynamic (MHD) solution for the nonlinear force-free fields driven by shear flow. This solution agrees well with our resistive MHD simulations, which show that the force-free arcade field in a solar coronal plasma evolves quasi-statically through a series of force-free states before reconnection occurs. 14 refs., 2 figs. (ERA citation 13:044060)

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