On p-quasi-hyponormal operators
Copyright policy )On p-quasi-hyponormal operators
For an infinite-dimensional Hilbert space \(H\), let \(B(H)\) denote the algebra of all bounded linear operators on \(H\). An operator \(A\in B(H)\) is said to be \(p\)-quasihyponormal for some \(0
- Department of Mathematics Education Indonesia
- Seoul National University of Education Korea (Republic of)
Local spectral properties of linear operators, Numerical Analysis, Algebra and Number Theory, continuity of the spectrum, Weyl's theorem, Supercyclic, p-quasi-hyponormal operator, supercyclic, Weyl’s theorem, Discrete Mathematics and Combinatorics, Continuity of the spectrum, Geometry and Topology, Spectrum, resolvent, Subnormal operators, hyponormal operators, etc., \(p\)-quasi-hyponormal operator
Local spectral properties of linear operators, Numerical Analysis, Algebra and Number Theory, continuity of the spectrum, Weyl's theorem, Supercyclic, p-quasi-hyponormal operator, supercyclic, Weyl’s theorem, Discrete Mathematics and Combinatorics, Continuity of the spectrum, Geometry and Topology, Spectrum, resolvent, Subnormal operators, hyponormal operators, etc., \(p\)-quasi-hyponormal operator
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