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Recent Trends in Operator Theory and Partial Differential Equations

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Table of Contents

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    Book Overview
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    Chapter 1 The Duduchava–Roch Formula
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    Chapter 2 Convolution Type Operators with Symmetry in Bessel Potential Spaces
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    Chapter 3 On Symmetries of the Feinberg–Zee Random Hopping Matrix
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    Chapter 4 Inequalities of Babuška–Aziz and Friedrichs–Velte for Differential Forms
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    Chapter 5 High Frequency Oscillations of First Eigenmodes in Axisymmetric Shells as the Thickness Tends to Zero
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    Chapter 6 Kernels of Wiener–Hopf plus Hankel Operators with Matching Generating Functions
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    Chapter 7 Spline Galerkin Methods for the Double Layer Potential Equations on Contours with Corners
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    Chapter 8 C * -algebras of Bergman Type Operators with Piecewise Continuous Coefficients over Bounded Polygonal Domains
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    Chapter 9 Solvability and Lyapunov Stability of a Two-component System of Generalized Poisson–Nernst–Planck Equations
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    Chapter 10 A Local Uniqueness Result for a Quasi-linear Heat Transmission Problem in a Periodic Two-phase Dilute Composite
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    Chapter 11 The Method of Potential Operators for Anisotropic Helmholtz Operators on Domains with Smooth Unbounded Boundaries
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    Chapter 12 Gabor Analysis for Schrödinger Equations and Propagation of Singularities
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    Chapter 13 Commutative Algebras of Toeplitz Operators on a Siegel Domain Associated with the Nilpotent Group of Its Biholomorphisms
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Title
Recent Trends in Operator Theory and Partial Differential Equations
Published by
Springer International Publishing, March 2017
DOI 10.1007/978-3-319-47079-5
ISBNs
978-3-31-947077-1, 978-3-31-947079-5
Editors

Maz'ya, Vladimir, Natroshvili, David, Shargorodsky, Eugene, Wendland, Wolfgang L.

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The data shown below were compiled from readership statistics for 1 Mendeley reader of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 1 100%

Demographic breakdown

Readers by professional status Count As %
Student > Postgraduate 1 100%
Readers by discipline Count As %
Mathematics 1 100%