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II. More about Maximal Functions
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Elias M. Stein
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Kapitel in diesem Buch
- Frontmatter i
- Contents vii
- Preface xi
- Guide to the Reader xiii
- Prologue 1
- I. Real-Variable Theory 7
- II. More about Maximal Functions 49
- III. Hardy Spaces 87
- IV. H1 and BMO 139
- V. Weighted Inequalities 193
- VI. Pseudo-Differential and Singular Integral Operators: Fourier Transform 228
- VII. Pseudo-Differential and Singular Integral Operators: Almost Orthogonality 269
- VIII. Oscillatory Integrals of the First Kind 329
- IX. Oscillatory Integrals of the Second Kind 375
- X. Maximal Operators: Some Examples 433
- XI. Maximal Averages and Oscillatory Integrals 467
- XII. Introduction to the Heisenberg Group 527
- XIII. More about the Heisenberg Group 587
- Bibliography 645
- Author Index 679
- Subject Index 685
Kapitel in diesem Buch
- Frontmatter i
- Contents vii
- Preface xi
- Guide to the Reader xiii
- Prologue 1
- I. Real-Variable Theory 7
- II. More about Maximal Functions 49
- III. Hardy Spaces 87
- IV. H1 and BMO 139
- V. Weighted Inequalities 193
- VI. Pseudo-Differential and Singular Integral Operators: Fourier Transform 228
- VII. Pseudo-Differential and Singular Integral Operators: Almost Orthogonality 269
- VIII. Oscillatory Integrals of the First Kind 329
- IX. Oscillatory Integrals of the Second Kind 375
- X. Maximal Operators: Some Examples 433
- XI. Maximal Averages and Oscillatory Integrals 467
- XII. Introduction to the Heisenberg Group 527
- XIII. More about the Heisenberg Group 587
- Bibliography 645
- Author Index 679
- Subject Index 685