
handle: 11572/38293
Main result: If D is a domain with \(C^ 2\) boundary in a Stein manifold M and D has q-pseudoconvex boundary, then D is q-complete. The proof uses a reduction (by embedding and tubular neighbourhood) to the case \(M={\mathbb{C}}^ N\).
\(q\)-convexity, \(q\)-concavity, Stein manifold, Stein spaces, q-complete domain, pseudoconvex boundary, Plurisubharmonic functions and generalizations, plurisubharmonic function
\(q\)-convexity, \(q\)-concavity, Stein manifold, Stein spaces, q-complete domain, pseudoconvex boundary, Plurisubharmonic functions and generalizations, plurisubharmonic function
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