Counterexamples and weak (1,1) estimates of wave operators for fourth-order Schrödinger operators in dimension three (Q6652691)

scientific article; zbMATH DE number 7957798

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English	Counterexamples and weak (1,1) estimates of wave operators for fourth-order Schrödinger operators in dimension three	scientific article; zbMATH DE number 7957798

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instance of

scholarly article

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title

Counterexamples and weak (1,1) estimates of wave operators for fourth-order Schrödinger operators in dimension three (English)

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Journal of Spectral Theory

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publication date

13 December 2024

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zbMATH Keywords

counterexample

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weak $L^1$-boundedness

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wave operator

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fourth-order Schrödinger operators

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Structure formulas for wave operators

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$L^p$-boundedness of the wave operator for the one dimensional Schrödinger operator

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On the $L^p$ boundedness of wave operators for two-dimensional Schrödinger operators with threshold obstructions

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Counterexamples to $L^p$ boundedness of wave operators for classical and higher order Schrödinger operators

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The $L^p$-continuity of wave operators for higher order Schrödinger operators

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A note on endpoint $L^p$-continuity of wave operators for classical and higher order Schrödinger operators

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On the fourth order Schrödinger equation in three dimensions: dispersive estimates and zero energy resonances

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Decay estimates for higher-order elliptic operators

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Decay estimates and Strichartz estimates of fourth-order Schrödinger operator

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Q5440731

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The $L^p$-boundedness of wave operators for fourth order Schr\"odinger operators on ${\mathbb R}^4$

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The $L^{p}$ boundedness of wave operators for Schrödinger operators with threshold singularities

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On the $L^p$ boundedness of wave operators for four-dimensional Schrödinger operators with a threshold eigenvalue

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On the 𝐿^{𝑝} boundedness of the wave operators for fourth order Schrödinger operators

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A counterexample to dispersive estimates for Schrödinger operators in higher dimensions

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Classical Fourier Analysis

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A UNIFIED APPROACH TO RESOLVENT EXPANSIONS AT THRESHOLDS

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A remark on $L^{p}$ -boundedness of wave operators for two dimensional Schrödinger operators

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On <i>L<sup>p</sup> </i> boundedness of wave operators for 4-dimensional Schrödinger operators with threshold singularities

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Growth properties of solutions of the reduced wave equation with a variable coefficient

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Scattering theory for differential operators. I: Operator theory

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$L^{p}$-boundedness of wave operators for bi-Schrödinger operators on the line

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Q5653193

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Q4185363

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Q3142876

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The $W_{k,p}$-continuity of the Schrödinger wave operators on the line

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The $W^{k,p}$-continuity of wave operators for Schrödinger operators

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Q4870075

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$L^p$-boundedness of wave operators for two-dimensional Schrödinger operators

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Q3430953

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Remarks on $L^p$-boundedness of wave operators for Schrödinger operators with threshold singularities

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$L^1$ and $L^\infty$-boundedness of wave operators for three dimensional Schrödinger operators with threshold singularities

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The $L^p$-boundedness of wave operators for four-dimensional Schrödinger operators

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The $L^p$-boundedness of wave operators for two dimensional Schrödinger operators with threshold singularities

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Identifiers

Mathematics Subject Classification ID

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Sitelinks

Mathematics(1 entry)

mardi Publication:6652691