Titlebook: Operator Algebras, Toeplitz Operators and Related Topics; Wolfram Bauer,Roland Duduchava,Marinus A. Kaashoek Book 2020 Springer Nature Swi

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Maribel Loaiza,Carmen Lozano,Jesús Macías-Duránpplications of embolization therapy.Provides high informatio.Endovascular embolization therapy has made remarkable progress during the past two decades, driven primarily by improvements in digital imaging, breakthroughs in microcatheter technology and coil design, and the development of new embolic

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Non-geodesic Spherical Funk Transforms with One and Two Centers arbitrary fixed point inside the sphere. The main results include injectivity conditions for these transforms, inversion formulas, and connection with geodesic Funk transforms. We also show that, unlike the case of planes through a single common center, the integrals over spherical sections by plan

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Toeplitz Operators with ,-Invariant Symbols on Some Weakly Pseudoconvex Domainsf the maximal torus ., which are acting on the Bergman space on weakly pseudo-convex domains .. Moreover, we proved that the commutator of the ..-algebra . is equal to the Toeplitz algebra ., where . is the ..-algebra generated by Toeplitz operators where the symbols are .-quasi-radial. Finally, usi

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Fractional Integrodifferentiation and Toeplitz Operators with Vertical Symbolse fact that if . is a symbol of such Toeplitz operator, then .(.) depends only on . = ., where . = . + .. The main question raised in this paper can be formulated as follows: given two bounded vertical Toeplitz operators . and ., under which conditions is there a symbol . such that .? It turns out t

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Toeplitz Operators with Radial Symbols on Weighted Holomorphic Orlicz Spaceecessary and sufficient conditions of boundedness on holomorphic Orlicz space in terms of behaviour of averages of the radial symbol of the operator. In the case when either symbol or its certain average is nonnegative, we obtain characterization for boundedness of the corresponding Toeplitz operato

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Algebras of Singular Integral Operators with PQC Coefficients on Weighted Lebesgue Spacesly equivalent at open neighborhoods . of points . to weights . for which the functions . are quasicontinuous on ., and let . be the ..-algebra of all piecewise quasicontinuous functions on .. The Banach algebra . generated by all multiplication operators . by functions . ∈ . and by the Cauchy singul