  In this paper, we consider a two-dimensional non-resistive
magnetohydrodynamic model, taking the fluctuation of absolute temperature into
account. Combining the method of weak convergence developed by Lions [20],
Feireisl et al. [7, 8] from compressible Navier-Stokes(- Fourier) system and
the new technique of variable reduction proposed by Vasseur et al. [26] and
refined by Novotny et al. [22] from compressible two-fluid models, weak
solutions are shown to exist globally in time with finite energy initial data.
The result is the first one on global solvability to full compressible,
viscous, non-resistive magnetohydrodynamic system in multi-dimensions with
large initial data.
