
Function Spaces and Partial Differential Equations
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Content
- 1: Harmonic Functions and the Mean-Value Property
- 2: Poisson Kernels and Green's Representation Formula
- 3: Abel-Poisson and Fejer Means of Fourier Series
- 4: Convergence of Fourier Series: Dini vs. Dirichlet-Jordon
- 5: Harmonic-Hardy Spaces hp(D)
- 6: Interpolation Theorems of Marcinkiewicz and Riesz-Thorin
- 7: The Hilbert Transform on Lp(T) and Riesz's Theorem
- 8: Harmonic-Hardy Spaces hp(Bn)
- 9: Convolution Semigroups; The Poisson and Heat Kernels on Rn
- 10: Perron's Method of Sub-Harmonic Functions
- 11: From Abel-Poisson to Bochner-Riesz Summability
- 12: Fourier Transform on S'(Rn); The Hilbert-Sobolev spaces Hs(Rn)
- 13: Maximal Function; Bounding Averages and Pointwise Convergence
- 14: Harmonic-Hardy Spaces hp(H)
- 15: Sobolev Spaces; A Resolution of the Dirichlet Principle
- 16: Singular Integral Operators and Vector-Valued Inequalities
- 17: Littlewood-Paley Theory, Lp-Multipliers and Function Spaces
- 18: Morrey and Campanato vs. Hardy and John-Nirenberg Spaces
- 19: Layered Potentials, Jump Relations and Existence Theorems
- 20: Second Order Equations in Divergence Form: Continuous Coefficients
- 21: Second Order Equations in Divergence Form: Measurable Coefficients
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