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Hardy-Sobolev-Maz'ya Inequalities for $\boldsymbol{1<p<2}$
We establish Hardy--Sobolev--Maz'ya inequalities in the subquadratic range $1<p<2$ for singularities supported on affine subspaces and for arbitrary domains. We first prove a Hardy--Sobolev--Maz'ya inequality for singularities supported on affine subspaces of arbitrary codimension $1\leq k<N$, showi
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