A partial regularity result for a class of Stationary Yang-Mills Fields in high dimension

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Remarks on Gagliardo–Nirenberg type inequality with critical Sobolev space and BMO (2008, methodology): “Another type of the Gagliardo–Nirenberg inequality for the gradient has been investigated by Meyer and Riviere [12].”
A remark on gauge transformations and the moving frame method (2009, background): “In [MR03], [RS08] there is a Morrey-space version of it.”
Partial regularity for harmonic maps and related problems (2006, background): “1 we follow [8], where Uhlenbeck’s [11] construction of a local Coulomb gauge in Sobolev spaces was generalized to Morrey spaces.”
Partial regularity for biharmonic maps, revisited (2008, unknown): “As shown by Meyer-Rivière [7], Theorem I.”
Necessary and Sucient Conditions for the Fractional Gagliardo-Nirenberg Inequalities and Applications to Navier-Stokes and Generalized Boson Equations (2011, methodology): “Meyer and Rivière [50] studied the partial regularity of solutions for the stationary Yang-Mills fields by using (3.2) and (3.3).”
Gagliardo–Nirenberg Inequalities with a BMO Term (2006, methodology): “Our work is inspired by Meyer and Rivière’s paper [11].”