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anonymous
  • Member for 14 years
  • Last seen more than 7 years ago
  • Berlin, Germany
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How is the duality pairing of $H^{1/2}$ and $H^{-1/2}$ defined on a subset of the boundary?
The problem of properly defining Sobolev spaces on a subset of the boundary of a domain is briefly addressed in the appendix of H. Berninger's dissertation (248pp): page.mi.fu-berlin.de/haiko/dissertation_Berninger.pdf You might especially find the references valuable.
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An inequality on concave functions
The case $f(1) = 0$ is actually irrelevant because then we'd have $f = 0$.
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An inequality on concave functions
I meant that positivity of $f$ does not help in determining whether or not $log \circ f$ is concave. My answer should've been a reply to wmmiao's answer of course but I lack the permission to reply.
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