The aim of this book is to present results related to Kato’s famous inequality for bounded linear operators on complex Hilbert spaces obtained by the author in a sequence of recent research papers. As Linear Operator Theory in Hilbert spaces plays a central role in contemporary mathematics, with numerous applications in fields including Partial Differential Equations, Approximation Theory, Optimization Theory, and Numerical Analysis, the volume is intended for use by both researchers in various fields and postgraduate students and scientists applying inequalities in their specific areas. For the sake of completeness, all the results presented are completely proved and the original references where they have been firstly obtained are mentioned.
Table des matières
1 Introduction.- 2 Inequalities for
n-Tuples of Operators.- 3 Generalizations of Furuta’s Type.- 4 Trace Inequalities.- 5 Integral Inequalities.- References.
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