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- W2015591101 abstract "Abstract We consider the Neumann problem for the Schrödinger equations –Δ u + Vu = 0, with singular nonnegative potentials V belonging to the reverse Hölder class ℬ n , in a connected Lipschitz domain Ω R n . Given boundary data g in H p or L p for 1 – ɛ < p ≤ 2, where 0 < ɛ < , it is shown that there is a unique solution, u , that solves the Neumann problem for the given data and such that the nontangential maximal function of ▽ u is in L p (∂Ω). Moreover, the uniform estimates are found." @default.
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- W2015591101 date "2004-06-01" @default.
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- W2015591101 title "On the Neumann Problem for the Schrödinger Equations with Singular Potentials in Lipschitz Domains" @default.
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- W2015591101 doi "https://doi.org/10.4153/cjm-2004-030-9" @default.
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