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Misha Verbitsky's user avatar
Misha Verbitsky's user avatar
Misha Verbitsky
  • Member for 14 years, 11 months
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holomorphic functions on Stein manifolds reaching maxima in a given point on the boundary (Shilov boundary)
...and for a domain in C^n, Shilov boundary is the set of strictly pseudoconvex points, jstor.org/stable/2041997 Peak Points, Barriers and Pseudoconvex Boundary Points Richard F. Basener Proceedings of the American Mathematical Society Vol. 65, No. 1 (Jul., 1977), pp. 89-92
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holomorphic functions on Stein manifolds reaching maxima in a given point on the boundary (Shilov boundary)
Many thanks! That's right, now I also remember that term. More stuff to google, then
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Does a resolution of a rational singularity have rationally connected fibers?
Many thanks, yes, the examples I meant have crepant resolutions
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Smooth rank one foliations with closed leaves
Million thanks! This is what I need (the rest is already found in Molino).
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