Self-adjointness and compactness of operators related to finite measure spaces (Q2027985)

scientific article; zbMATH DE number 7352440

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English	Self-adjointness and compactness of operators related to finite measure spaces	scientific article; zbMATH DE number 7352440

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instance of

scholarly article

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title

Self-adjointness and compactness of operators related to finite measure spaces (English)

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Complex Analysis and Operator Theory

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publication date

28 May 2021

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zbMATH Keywords

pseudo-differential operators

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finite measure space

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Fourier transform

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$S$-operators

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self-adjoint operators

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compact operators

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eigenvalues

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eigenfunctions

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MaRDI profile type

Publication

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full work available at URL

https://doi.org/10.1007/s11785-020-01067-2

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cites work

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Dixmier traces for discrete pseudo-differential operators

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$ \mathbb{Z} $-operators related to a finite measure space

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<i>S</i>-operators related to a finite measure space

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Hilbert-Schmidt and trace class pseudo-differential operators on the abstract Heisenberg group

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L p -bounds for Pseudo-differential Operators on the Torus

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-BOUNDS FOR PSEUDO-DIFFERENTIAL OPERATORS ON COMPACT LIE GROUPS

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Pseudo-differential operators on homogeneous spaces of compact and Hausdorff groups

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Nuclearity of operators related to finite measure spaces

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$C^*$-algebras, $H^*$-algebras and trace ideals of pseudo-differential operators on locally compact, Hausdorff and abelian groups

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Correction to: ``$C^*$-algebras, $H^*$-algebras and trace ideals of pseudo-differential operators on locally compact, Hausdorff and abelian groups''

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Pseudo-Differential Operators on $$ \mathbb{S}^1 $$

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Traces of pseudo-differential operators on compact and Hausdorff groups

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The Mean Convergence of Orthogonal Series. I

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On the Fourier Analysis of Operators on the Torus

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Quantization of pseudo-differential operators on the torus

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On symbol analysis of periodic pseudodifferential operators

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Identifiers

Mathematics Subject Classification ID

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10.1007/S11785-020-01067-2

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Sitelinks

Mathematics(1 entry)

mardi Publication:2027985