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Showing 1 to 1 of 1 for “"Stein neighborhood base"”.

  1. Good Stein Neighborhood Bases for Nonsmooth Pseudoconvex Domains

    … Dufresnoy showed that the existence of a good Stein neighborhood base for Ω ⊂ℂⁿ implies that one can solve the inhomogeneous Cauchy-Riemann equations in C^∞(Ω̄), even if the boundary of Ω is only Lipschitz. In my thesis, I will show sufficient conditions for the existence of a good Stein

    arkansas Repository record for Good Stein Neighborhood Bases for Nonsmooth Pseudoconvex Domains (opens in a new tab)