This text starts with Fourier series, summability, norm convergence, and conjugate function. Additional topics include Hilbert transform, Paley theory, Cauchy integrals on Lipschitz curves, and boundary value problems. 1986 edition.
This text starts with Fourier series, summability, norm convergence, and conjugate function. Additional topics include Hilbert transform, Paley theory, Cauchy integrals on Lipschitz curves, and boundary value problems. 1986 edition.
1. Fourier Series 2. Cesaro Summability 3. Norm Convergence of Fourier Series 4. The Basic Principles 5. The Hilbert Transform and Multipliers 6. Paley's Theorem and Fractional Integration 7. Harmonic and Subharmonic Functions 8. Oscillation of Functions 9. Ap Weights 10. More About Rn 11. Calderon-Zygmund Singular Integral Operators 12. The Littlewood-Paley Theory 13. The Good Lambda Principle 14. Hardy Spaces of Several Real Variables 15. Carleson Measures 16. Cauchy Integrals on Lipschitz Curves 17. Boundary Value Problems on C1-Domains Bibliography Index
1. Fourier Series 2. Cesaro Summability 3. Norm Convergence of Fourier Series 4. The Basic Principles 5. The Hilbert Transform and Multipliers 6. Paley's Theorem and Fractional Integration 7. Harmonic and Subharmonic Functions 8. Oscillation of Functions 9. Ap Weights 10. More About Rn 11. Calderon-Zygmund Singular Integral Operators 12. The Littlewood-Paley Theory 13. The Good Lambda Principle 14. Hardy Spaces of Several Real Variables 15. Carleson Measures 16. Cauchy Integrals on Lipschitz Curves 17. Boundary Value Problems on C1-Domains Bibliography Index
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