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Interpolation Theory and Applications.

By: Contributor(s): Material type: TextTextSeries: Contemporary MathematicsPublisher: Providence : American Mathematical Society, 2007Copyright date: ©2006Edition: 1st edDescription: 1 online resource (370 pages)Content type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9780821881248
Subject(s): Genre/Form: Additional physical formats: Print version:: Interpolation Theory and ApplicationsDDC classification:
  • 511/.42
LOC classification:
  • QA281 -- .C66 2006eb
Online resources:
Contents:
Intro -- Contents -- Preface -- Michael Cwikel: Mathematician -- Dyadic BMO, paraproducts and Haar multipliers -- Remez Type Inequalities and Morrey-Campanato Spaces on Ahlfors Regular Sets -- Lorentz capacity spaces -- Weighted Scale Estimates for Calderón-Zygmund Type Operators -- Complex interpolation of compact operators mapping into the couple (FL∞, FL∞1) -- Envelope functions in real interpolation spaces. A first approach. -- Weakly rearrangement invariant spaces and approximation by largest elements -- Sectorial operators and interpolation theory -- Interpolation of Hardy-Sobolev-Besov-Triebel-Lizorkin Spaces and Applications to Problems in Partial Differential Equations -- An Elementary Proof of the Real Version of Riesz-Thorin Theorem -- The K-functional and Calderón-Zygmund Type Decompositions -- Extrapolation of Entropy Numbers -- Additive &amp -- mutiplicative piecewise-smooth segmentation models in a functional minimization approach -- Duality for coorbit interpolation functors generated by operator ideals -- A note on Sobolev inequalities and limits of Lorentz spaces -- Bourgain-Brezis type inequality with explicit constants -- Optimality and Interpolation -- Some properties of ultrasymmetric spaces -- Uses of Commutator Theorems in Analysis -- A unified view of disparate results from scattering systems -- On the conjugate space of the Lorentz space L(Φ, q) -- Nonstandard Cwikel type estimates -- 1. Introduction -- 2. Auxiliary material -- 3. Estimates for singular numbers. -- 4. The key estimate -- 5. The Proof of Lemma 4.1. -- 6. A "non-interpolational" Cwikel type bound -- 7. The Birman-Schwinger principle and the modified Cwikel inequality -- 8. An application to two-dimensional Schrodinger operators. -- 9. An Application to Pseudo-Relativistic Two-Body Pair Operators -- References.
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Intro -- Contents -- Preface -- Michael Cwikel: Mathematician -- Dyadic BMO, paraproducts and Haar multipliers -- Remez Type Inequalities and Morrey-Campanato Spaces on Ahlfors Regular Sets -- Lorentz capacity spaces -- Weighted Scale Estimates for Calderón-Zygmund Type Operators -- Complex interpolation of compact operators mapping into the couple (FL∞, FL∞1) -- Envelope functions in real interpolation spaces. A first approach. -- Weakly rearrangement invariant spaces and approximation by largest elements -- Sectorial operators and interpolation theory -- Interpolation of Hardy-Sobolev-Besov-Triebel-Lizorkin Spaces and Applications to Problems in Partial Differential Equations -- An Elementary Proof of the Real Version of Riesz-Thorin Theorem -- The K-functional and Calderón-Zygmund Type Decompositions -- Extrapolation of Entropy Numbers -- Additive &amp -- mutiplicative piecewise-smooth segmentation models in a functional minimization approach -- Duality for coorbit interpolation functors generated by operator ideals -- A note on Sobolev inequalities and limits of Lorentz spaces -- Bourgain-Brezis type inequality with explicit constants -- Optimality and Interpolation -- Some properties of ultrasymmetric spaces -- Uses of Commutator Theorems in Analysis -- A unified view of disparate results from scattering systems -- On the conjugate space of the Lorentz space L(Φ, q) -- Nonstandard Cwikel type estimates -- 1. Introduction -- 2. Auxiliary material -- 3. Estimates for singular numbers. -- 4. The key estimate -- 5. The Proof of Lemma 4.1. -- 6. A "non-interpolational" Cwikel type bound -- 7. The Birman-Schwinger principle and the modified Cwikel inequality -- 8. An application to two-dimensional Schrodinger operators. -- 9. An Application to Pseudo-Relativistic Two-Body Pair Operators -- References.

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Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2024. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.

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