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math.AP2026
Solvability of divergence equation in Lipschitz spaces
María Eugenia Cejas, Ricardo G. Durán
We study the solvability of the divergence equation in bounded domains under homogeneous Dirichlet boundary conditions for data $f\in C^{0,α}(…
math.AP2024
Solutions of the divergence equation in Hardy and lipschitz spaces
María Eugenia Cejas, Ricardo G. Durán
Given a bounded domain and of zero integral, the existence of a vector fields $\u$ vanishing on and satisfying $\d\u=f$ has been widely studied because of its c…
math.AP2017
Weighted a priori estimates for elliptic equations
Maria Eugenia Cejas, Ricardo Duran
We give a simpler proof of the a priori estimates obtained in the paper by Duran, Sanmartino and Toschi for solutions of elliptic problems in weighted Sobolev norms when the weight…