\(C^\ast\)-algebra of integral operators with homogeneous kernels and oscillating coefficients

DOI10.1134/S0001434616030019zbMath1358.47042MaRDI QIDQ325615

O. G. Avsyankin

Publication date: 18 October 2016

Published in: Mathematical Notes (Search for Journal in Brave)

zbMATH Keywords

integral operatorFredholm propertyindex formula\(C^\ast\)-algebrasymbolic calculusoperator with oscillating coefficients

Mathematics Subject Classification ID

(Semi-) Fredholm operators; index theories (47A53) Integral operators (47G10) Algebras of specific types of operators (Toeplitz, integral, pseudodifferential, etc.) (47L80)

Related Items (2)

Invertibility of multidimensional integral operators with bihomogeneous kernels ⋮ On integral operators with homogeneous kernels and trigonometric coefficients

Cites Work

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• Projection method in the theory of integral operators with homogeneous kernels
• On the \(C^*\)-algebra generated by multidimensional integral operators with homogeneous kernels and multiplicative translations
• On multidimensional integral operators with homogeneous kernels and oscillatory radial coefficients
• Multidimensional integral operators with homogeneous kernels of degree \(-n\).
• Linear functional equations. Operator approach. Transl. from the Russian by V. Muzafarov a. A. Iacob
• On an algebra of multidimensional integral operators with homogeneous-difference kernels
• On the \(C^\ast\)-algebra generated by multiplicative discrete convolution operators with oscillating coefficients

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