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• W2188086827 abstract "Our main theorem is in the generality of the axioms of Hilbert space, and the theory of unbounded operators. Consider two Hilbert spaces such that their intersection contains a fixed vector space D. It is of interest to make a precise linking between such two Hilbert spaces when it is assumed that D is dense in one of the two; but generally not in the other. No relative boundedness is assumed. Nonetheless, under natural assumptions (motivated by potential theory), we prove a theorem where a comparison between the two Hilbert spaces is made via a specific selfadjoint semibounded operator. Applications include physical Hamiltonians, both continuous and discrete (infinite network models), and operator theory of reflection positivity." @default.
• W2188086827 created "2016-06-24" @default.
• W2188086827 creator A5016336669 @default.
• W2188086827 creator A5058575589 @default.
• W2188086827 date "2015-09-26" @default.
• W2188086827 modified "2023-09-27" @default.
• W2188086827 title "DUALITY FOR UNBOUNDED OPERATORS, AND APPLICATIONS" @default.
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• W2188086827 hasPublicationYear "2015" @default.
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