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- W2070327351 abstract "In this paper we consider the problem of defining a distinguished self-adjoint extension for a Dirac Hamiltonian with singular potentials and without imposing any condition concerning the behaviour at infinity. This is a continuation of the strategy elaborated by Chernoff in order to use the finite propagation speed for proving essential self-adjointness without any condition on the behaviour at infinity. However, the results obtained until now were valid under the condition that the perturbation was locally good enough in order to preserve the operator domain of the Hamiltonian. We do not impose this condition any more, working with operators defined by their sesquilinear forms." @default.
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- W2070327351 title "A distinguished self-adjoint extension for the Dirac operator with strong local singularities and arbitrary behaviour at infinity" @default.
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- W2070327351 doi "https://doi.org/10.1016/0034-4877(94)90007-8" @default.
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