For -div(A grad u)+aVu=0 with block-structured complex coefficients and reverse-Holder potentials, the Dirichlet, Regularity and Neumann problems are well-posed on p-intervals determined by critical numbers, with Hardy-space endpoint data for p less than or equal to 1.
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Boundary value problems and Hardy spaces for singular Schr\"odinger equations with block structure
For -div(A grad u)+aVu=0 with block-structured complex coefficients and reverse-Holder potentials, the Dirichlet, Regularity and Neumann problems are well-posed on p-intervals determined by critical numbers, with Hardy-space endpoint data for p less than or equal to 1.