Del 261 i serien Operator Theory: Advances and Applications

50 Years with Hardy Spaces

A Tribute to Victor Havin

Häftad, Engelska, 2019

AvAnton Baranov,Sergei Kisliakov,Nikolai Nikolski

1 409 kr

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Written in honor of Victor Havin (1933–2015), this volume presents a collection of surveys and original papers on harmonic and complex analysis, function spaces and related topics, authored by internationally recognized experts in the fields.

Produktinformation

Utgivningsdatum2019-02-08
Mått155 x 235 x 27 mm
Vikt739 g
FormatHäftad
SpråkEngelska
SerieOperator Theory: Advances and Applications
Antal sidor484
FörlagSpringer Nature Switzerland AG
ISBN9783030096380

Tillhör följande kategorier

Preface.- Havin’s Biomathography.- List of publications of Victor Havin.- Reminiscences.- Interpolation by the Derivatives of Operator Lipschitz Functions.- Discrete Multichannel Scattering with Step-Like Potential.- Note on the Resonance Method for the Riemann Zeta Function.- Spectra of Stationary Processes on Z.- Index Formulas for Toeplitz Operators, Approximate Identities, and the Wolf–Havin Theorem.- Bounded Point Derivations on Certain Function Algebras.- Three Problems in Function Theory.- Various Sharp Estimates for Semi-Discrete Riesz Transforms of the Second Order.- On the Maximum Principle for the Riesz Transform.- Submultiplicative Operators on Ck-Spaces.- Isoperimetric Functional Inequalities via the Maximum Principle: the Exterior Differential Systems Approach.- Fundamental Groups, Slalom Curves and Extremal Length.- Sparse Bounds for Random Discrete Carleson Theorems.- Nodal Sets of Laplace Eigenfunctions: Estimates of the Hausdorff Measure in Dimensions two and three.- Differentiability of Solutions to the Neumann Problem with Low-Regularity Data via Dynamical Systems.- A Function with Support of Finite Measure and “Small” Spectrum.- An Elementary Approach to Operator Lipschitz Type Estimates.- Spectral Gap Properties of the Unitary Groups:around Rider’s Results on non-Commutative Sidon Sets.- Sublinear Equations and Schur’s Test for Integral Operators.