Harmonic Analysis: Real-variable Methods, Orthogonality, and Oscillatory Integrals

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PrefaceGuide to the ReaderPrologue3IReal-Variable Theory7IIMore About Maximal Functions49IIIHardy Spaces87IVH[superscript 1] and BMO139VWeighted Inequalities193VIPseudo-Differential and Singular Integral Operators: Fourier Transform228VIIPseudo-Differential and Singular Integral Operators: Almost Orthogonality269VIIIOscillatory Integrals of the First Kind329IXOscillatory Integrals of the Second Kind375XMaximal Operators: Some Examples433XIMaximal Averages and Oscillatory Integrals467XIIIntroduction to the Heisenberg Group527XIIIMore About the Heisenberg Group587Bibliography645Author Index679Subject Index685

Topics & Keywords

Numerical methods in inverse problems Spectral Theory in Mathematical Physics Ultrasonics and Acoustic Wave Propagation

UN Sustainable Development Goals

Reduced inequalities

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Harmonic Analysis: Real-variable Methods, Orthogonality, and Oscillatory Integrals

Authors

Abstract

Topics & Keywords

UN Sustainable Development Goals

Publication Details