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Real-Variable Methods in Harmonic Analysis

 
지은이 : Torchinsky
출판사 : Dover
페이지수 : 480
ISBN : 0486435083
예상출고일 : 입금확인후 2일 이내
주문수량 :
도서가격 : 28,000원
적립금 : 840 Point
     

 

An exploration of the unity of several areas in harmonic analysis, this text emphasizes real-variable methods. Discusses classical Fourier series, summability, norm convergence, and conjugate function. Examines the Hardy-Littlewood maximal function, the Caldern-Zygmund decomposition, the Hilbert transform and properties of harmonic functions, the Littlewood-Paley theory, more. 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
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