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It is shown in this paper that suitable weak solutions to the 6D steadyincompressible Navier-Stokes and MHD equations are H\"older continuous nearboundary provided that either $r^{-3}\int_{B_r^+}|u(x)|^3dx$ or$r^{-2}\int_{B_r^+}|\nabla u(x)|^2dx$ is sufficiently small, which implies thatthe 2D Hausdorff measure of the set of singular points near the boundary iszero. This generalizes recent interior regularity results by Dong-Strain\cite{DS}.

Boundary Regularity Criteria for the 6D Steady Navier-Stokes and MHD Equations