Titlebook: New Directions in Function Theory: From Complex to Hypercomplex to Non-Commutative; Chapman University, Daniel Alpay,Ronen Peretz,Mihaela

推崇

,Multi Variable Semicircular Processes From ∗-Homomorphisms and Operators,esses acting on the index set {1, …, .} of semicircular elements, and the corresponding Banach-space operators induced by them, and (iii) study how the ∗ -homomorphisms and Banach-space operators of (ii) deform the original free-distributional data on .

itinerary

Complex Ternary Analysis and Applications,ay et al. (Adv Appl Clifford Algebr 28:1–16, 2018). The complex ternary algebra has a dual nature: on one side, it is a one–dimensional (one ternary variable) theory generated by an element that cubes to ± 1, on the other it behaves as a theory of one bicomplex variable and one complex variable entangled by algebra relations.

Alveolar-Bone

Book 2021ects of classical function theory, and infinite dimensional analysis. Signal processing constitutes a strong presence in several of the papers.A second volume in this series of conferences, this book will appeal to mathematicians interested in learning about new fields of development in function theory..

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0255-0156 the papers.A second volume in this series of conferences, this book will appeal to mathematicians interested in learning about new fields of development in function theory..978-3-030-76475-3978-3-030-76473-9Series ISSN 0255-0156 Series E-ISSN 2296-4878

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CRUE

On Parseval Frames of Kernel Functions in de Branges Spaces of Entire Vector Valued Functions,nt conditions for Parseval sequences by identifying the main construction with Naimark dilation of frames. The dilation occurs by embedding the de Branges space of vector valued functions into a dilated de Branges space of vector valued functions. The embedding also maps the kernel functions associa

antidote

Differential Subordinations in Harmonic Mappings,ations. In Theory and applications, monographs and textbooks in pure and applied mathematics, vol 225. Marcel Dekker Inc, New York) sums up most of the advancement in the field and the references to the date of its publication. The theory of harmonic mappings can benefit from this theory. We attempt

Asperity

,The Segal–Bargmann Transform in Clifford Analysis, topics. The connection to signal processing is the short-time Fourier transform, which can be used to describe the Segal–Bargmann transform. The classical Segal–Bargmann transform . maps a square integrable function to a holomorphic function square-integrable with respect to a Gaussian identity. In

Armada

,On the Carathéodory-Fejér Interpolation Problem for Stieltjes Functions,such that ..(..)∕.! = .. for . = 0, 1, …, .. The cases where . is odd or even are quite different. For each case, the solvability criterion is given along with the parametrization of the solution set in the indeterminate case.

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