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Linear systems, signal processing an...

Alpay, Daniel.

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Linear systems, signal processing and hypercomplex analysis = Chapman University, November 2017 /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Linear systems, signal processing and hypercomplex analysis/ edited by Daniel Alpay, Mihaela B. Vajiac.
Reminder of title:	Chapman University, November 2017 /
other author:	Alpay, Daniel.
Published:	Cham :Springer International Publishing : : 2019.,
Description:	viii, 316 p. :ill., digital ;24 cm.
[NT 15003449]:	Multiplicative Stieltjes functions and associated pairs of reproducing kernel Hilbert spaces -- Quasi boundary triples, self-adjoint extensions, and Robin Laplacians on the half-space -- Graph Laplace and Markov operators on a Measure Space -- Conditionally free probability -- Boundary values of Discrete Monogenic Functions over Bounded Domains in R3 -- Semicircular Elements Induced by Projections on Separable Hilbert Spaces -- On a Backward Shifting Problem for [α,∞)-non-negative Definite Sequences of Complex q x q matrices -- Evolution of Nodes and their Application to Completely Integrable PDEs -- Frobenius Determinants and Bessel functions -- Algebraic Residue Calculus Beyond the Complex Setting.
Contained By:	Springer eBooks
Subject:	Mathematical analysis - Congresses. -
Online resource:	https://doi.org/10.1007/978-3-030-18484-1
ISBN:	9783030184841

Linear systems, signal processing and hypercomplex analysis = Chapman University, November 2017 /
Linear systems, signal processing and hypercomplex analysisChapman University, November 2017 /[electronic resource] :edited by Daniel Alpay, Mihaela B. Vajiac. - Cham :Springer International Publishing :2019. - viii, 316 p. :ill., digital ;24 cm. - Linear operators and linear systems,v.2752504-3609 ;. - Linear operators and linear systems ;v.275..

Multiplicative Stieltjes functions and associated pairs of reproducing kernel Hilbert spaces -- Quasi boundary triples, self-adjoint extensions, and Robin Laplacians on the half-space -- Graph Laplace and Markov operators on a Measure Space -- Conditionally free probability -- Boundary values of Discrete Monogenic Functions over Bounded Domains in R3 -- Semicircular Elements Induced by Projections on Separable Hilbert Spaces -- On a Backward Shifting Problem for [α,∞)-non-negative Definite Sequences of Complex q x q matrices -- Evolution of Nodes and their Application to Completely Integrable PDEs -- Frobenius Determinants and Bessel functions -- Algebraic Residue Calculus Beyond the Complex Setting.

This volume includes contributions originating from a conference held at Chapman University during November 14-19, 2017. It presents original research by experts in signal processing, linear systems, operator theory, complex and hypercomplex analysis and related topics.

ISBN: 9783030184841

Standard No.: 10.1007/978-3-030-18484-1doiSubjects--Topical Terms:

668558
Mathematical analysis
--Congresses.

LC Class. No.: QA329

Dewey Class. No.: 515

Linear systems, signal processing and hypercomplex analysis = Chapman University, November 2017 /
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505 0 $a Multiplicative Stieltjes functions and associated pairs of reproducing kernel Hilbert spaces -- Quasi boundary triples, self-adjoint extensions, and Robin Laplacians on the half-space -- Graph Laplace and Markov operators on a Measure Space -- Conditionally free probability -- Boundary values of Discrete Monogenic Functions over Bounded Domains in R3 -- Semicircular Elements Induced by Projections on Separable Hilbert Spaces -- On a Backward Shifting Problem for [α,∞)-non-negative Definite Sequences of Complex q x q matrices -- Evolution of Nodes and their Application to Completely Integrable PDEs -- Frobenius Determinants and Bessel functions -- Algebraic Residue Calculus Beyond the Complex Setting.
520 $a This volume includes contributions originating from a conference held at Chapman University during November 14-19, 2017. It presents original research by experts in signal processing, linear systems, operator theory, complex and hypercomplex analysis and related topics.
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