Betti numbers for the Hilbert function strata of the punctual Hilbert scheme in two variables.
Lothar Göttsche (1990)
Manuscripta mathematica
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Displaying similar documents to “Hilbert Subsets and s-Integral Points.”
Betti numbers for the Hilbert function strata of the punctual Hilbert scheme in two variables.
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Let A, B be positive operators on a Hilbert space with 0 < m ≤ A, B ≤ M. Then for every unital positive linear map Φ, Φ²((A + B)/2) ≤ K²(h)Φ²(A ♯ B), and Φ²((A+B)/2) ≤ K²(h)(Φ(A) ♯ Φ(B))², where A ♯ B is the geometric mean and K(h) = (h+1)²/(4h) with h = M/m.
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A class of generalized-Hilbert-Schmidt operators
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G. H. Constantin ha definito una classe di operatori di Cesàro-Hilbert-Schmidt. In questa Nota l'Autore trova la corrispondente proprietà per una più generale classe di operatori di Hilbert-Schmidt (G. H. S.).