We present some new regularity criteria for suitable weak solutions of magnetohydrodynamic equations near boundary in dimension three. We prove that suitable weak solutions are Hölder continuous near boundary provided that either the scaled Lx,tp,q-norm of the velocity with 3/. p+. 2/. q≤. 2, 2<. q<. ∞, or the scaled Lx,tp,q-norm of the vorticity with 3/. p+. 2/. q≤. 3, 2<. q<. ∞ are sufficiently small near the boundary.
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