Robin realizations of Schrödinger operators with complex L^p potentials on Lipschitz domains are closed and have a nonempty resolvent set, via generalized boundary triples for adjoint pairs.
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Generalized boundary triples for adjoint pairs with applications to non-self-adjoint Schr\"odinger operators
Robin realizations of Schrödinger operators with complex L^p potentials on Lipschitz domains are closed and have a nonempty resolvent set, via generalized boundary triples for adjoint pairs.