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- W1969081326 abstract "We prove a disc formula for the largest plurisubharmonic subextension of an upper semicontinuous function on a domain $W$ in a Stein manifold to a larger domain $X$ under suitable conditions on $W$ and $X$. We introduce a related equivalence relation on the space of analytic discs in $X$ with boundary in $W$. The quotient, if it is Hausdorff, is a complex manifold with a local biholomorphism to $X$. We use our disc formula to generalise Kiselman's minimum principle. We show that his infimum function is an example of a plurisubharmonic subextension." @default.
- W1969081326 created "2016-06-24" @default.
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- W1969081326 date "2012-01-27" @default.
- W1969081326 modified "2023-09-27" @default.
- W1969081326 title "Plurisubharmonic subextensions as envelopes of disc functionals" @default.
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