Interpolation Spaces: An Introduction: Grundlehren der mathematischen Wissenschaften, cartea 223
Autor J. Bergh, J. Löfströmen Limba Engleză Paperback – 18 noi 2011
Din seria Grundlehren der mathematischen Wissenschaften
- 24%
Preț: 654.47 lei - 15%
Preț: 573.68 lei - 15%
Preț: 455.01 lei - 18%
Preț: 874.17 lei - 24%
Preț: 1207.70 lei - 20%
Preț: 614.92 lei - 18%
Preț: 875.70 lei - 24%
Preț: 827.75 lei - 15%
Preț: 435.43 lei -
Preț: 343.01 lei -
Preț: 403.27 lei -
Preț: 465.91 lei -
Preț: 406.97 lei - 15%
Preț: 427.26 lei - 15%
Preț: 507.50 lei - 15%
Preț: 566.94 lei -
Preț: 340.03 lei - 18%
Preț: 699.51 lei -
Preț: 373.24 lei - 15%
Preț: 437.32 lei - 15%
Preț: 462.55 lei -
Preț: 446.83 lei -
Preț: 348.34 lei -
Preț: 469.46 lei - 15%
Preț: 430.41 lei -
Preț: 403.83 lei - 18%
Preț: 709.63 lei -
Preț: 373.76 lei -
Preț: 403.27 lei - 15%
Preț: 558.62 lei -
Preț: 478.73 lei -
Preț: 346.88 lei -
Preț: 373.03 lei -
Preț: 403.83 lei -
Preț: 436.47 lei -
Preț: 371.73 lei -
Preț: 345.94 lei -
Preț: 483.84 lei -
Preț: 413.24 lei -
Preț: 376.01 lei -
Preț: 380.09 lei - 15%
Preț: 569.29 lei - 15%
Preț: 427.26 lei - 15%
Preț: 445.37 lei
Preț: 696.77 lei
Preț vechi: 849.72 lei
-18%
Puncte Express: 1045
Preț estimativ în valută:
123.19€ • 147.18$ • 106.71£
123.19€ • 147.18$ • 106.71£
Carte tipărită la comandă
Livrare economică 14-28 martie
Specificații
ISBN-13: 9783642664533
ISBN-10: 3642664539
Pagini: 224
Ilustrații: X, 207 p.
Dimensiuni: 170 x 244 x 12 mm
Greutate: 0.36 kg
Ediția:Softcover reprint of the original 1st ed. 1976
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Grundlehren der mathematischen Wissenschaften
Locul publicării:Berlin, Heidelberg, Germany
ISBN-10: 3642664539
Pagini: 224
Ilustrații: X, 207 p.
Dimensiuni: 170 x 244 x 12 mm
Greutate: 0.36 kg
Ediția:Softcover reprint of the original 1st ed. 1976
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Grundlehren der mathematischen Wissenschaften
Locul publicării:Berlin, Heidelberg, Germany
Public țintă
ResearchCuprins
1. Some Classical Theorems.- 1.1. The Riesz-Thorin Theorem.- 1.2. Applications of the Riesz-Thorin Theorem.- 1.3. The Marcinkiewicz Theorem.- 1.4. An Application of the Marcinkiewicz Theorem.- 1.5. Two Classical Approximation Results.- 1.6. Exercises.- 1.7. Notes and Comment.- 2. General Properties of Interpolation Spaces.- 2.1. Categories and Functors.- 2.2. Normed Vector Spaces.- 2.3. Couples of Spaces.- 2.4. Definition of Interpolation Spaces.- 2.5. The Aronszajn-Gagliardo Theorem.- 2.6. A Necessary Condition for Interpolation.- 2.7. A Duality Theorem.- 2.8. Exercises.- 2.9. Notes and Comment.- 3. The Real Interpolation Method.- 3.1. The K-Method.- 3.2. The J-Method.- 3.3. The Equivalence Theorem.- 3.4. Simple Properties of ??, q.- 3.5. The Reiteration Theorem.- 3.6. A Formula for the K-Functional.- 3.7. The Duality Theorem.- 3.8. A Compactness Theorem.- 3.9. An Extremal Property of the Real Method.- 3.10. Quasi-Normed Abelian Groups.- 3.11. The Real Interpolation Method for Quasi-Normed Abelian Groups.- 3.12. Some Other Equivalent Real Interpolation Methods.- 3.13. Exercises.- 3.14. Notes and Comment.- 4. The Complex Interpolation Method.- 4.1. Definition of the Complex Method.- 4.2. Simple Properties of ?[?].- 4.3. The Equivalence Theorem.- 4.4. Multilinear Interpolation.- 4.5. The Duality Theorem.- 4.6. The Reiteration Theorem.- 4.7. On the Connection with the Real Method.- 4.8. Exercises.- 4.9. Notes and Comment.- 5. Interpolation of Lp-Spaces.- 5.1. Interpolation of Lp-Spaces: the Complex Method.- 5.2. Interpolation of Lp-Spaces: the Real Method.- 5.3. Interpolation of Lorentz Spaces.- 5.4. Interpolation of Lp-Spaces with Change of Measure: p0 = p1.- 5.5. Interpolation of Lp-Spaces with Change of Measure: p0 ? p1.- 5.6. Interpolation of Lp-Spaces ofVector-Valued Sequences.- 5.7. Exercises.- 5.8. Notes and Comment.- 6. Interpolation of Sobolev and Besov Spaces.- 6.1. Fourier Multipliers.- 6.2. Definition of the Sobolev and Besov Spaces.- 6.3. The Homogeneous Sobolev and Besov Spaces.- 6.4. Interpolation of Sobolev and Besov Spaces.- 6.5. An Embedding Theorem.- 6.6. A Trace Theorem.- 6.7. Interpolation of Semi-Groups of Operators.- 6.8. Exercises.- 6.9. Notes and Comment.- 7. Applications to Approximation Theory.- 7.1. Approximation Spaces.- 7.2. Approximation of Functions.- 7.3. Approximation of Operators.- 7.4. Approximation by Difference Operators.- 7.5. Exercises.- 7.6. Notes and Comment.- References.- List of Symbols.