An equivalent formulation of 0-closed sesquilinear forms

DOI10.1007/s00013-022-01790-6OpenAlexW4307078099MaRDI QIDQ2678888

Rosario Corso

Publication date: 25 January 2023

Published in: Archiv der Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00013-022-01790-6

zbMATH Keywords

representation theoremminimal formssesquilinear forms0-closed forms

Mathematics Subject Classification ID

Spectrum, resolvent (47A10) Forms (bilinear, sesquilinear, multilinear) (47A07)

Cites Work

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• A Lebesgue-type decomposition for non-positive sesquilinear forms
• Generalized polar decompositions for closed operators in Hilbert spaces and some applications
• Lebesgue type decompositions for nonnegative forms
• A canonical decomposition for quadratic forms with applications to monotone convergence theorems
• Representation theorems for solvable sesquilinear forms
• A Kato's second type representation theorem for solvable sesquilinear forms
• Representation of non-semibounded quadratic forms and orthogonal additivity
• Lebesgue-type decomposition for sesquilinear forms via differences
• Maximal operators with respect to the numerical range
• Sectorial forms and degenerate differential operators
• REPRESENTATION THEOREMS FOR INDEFINITE QUADRATIC FORMS REVISITED
• Representation of Bilinear Forms in Hilbert Space by Linear Operators
• Hermitian bilinear forms which are not semibounded

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