Sharp estimates for green potentials on non-smooth domains

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Boundary value problems for the Stokes system in arbitrary Lipschitz domains (2011, result): “For the Laplace operator, similar results (valid in all space dimensions) have been established in [63], [64].”
Calderón reproducing formulas and new Besov spaces associated with operators (2012, background): “When Ω is a Lipschitz domain, the authors in [36] had investigated properties of both the spaces B p,q(Ω) and zB α p,q(Ω) to obtain sharp estimates for the Green potentials.”
Boundary value problems for the Laplacian in convex and semiconvex domains (2010, background): “The work in [41] has been extended in [28,66] to allow Neumann boundary condition and variable coefficient operators, and further, in [50,51], to allow data from B α , F p,q α , 0<p,q <∞, α ∈ R for an optimal range of indices.”