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Autore: | Ganzburg Michael I. <1948-> |
Titolo: | Limit theorems of polynomial approximation with exponential weights / / Michael I. Ganzburg |
Pubblicazione: | Providence, Rhode Island : , : American Mathematical Society, , [2008] |
©2008 | |
Descrizione fisica: | 1 online resource (178 p.) |
Disciplina: | 510 s |
515/.98 | |
Soggetto topico: | Functions, Entire |
Approximation theory | |
Potential theory (Mathematics) | |
Fourier analysis | |
Note generali: | Description based upon print version of record. |
Nota di bibliografia: | Includes bibliographical references (pages 155-159) and index. |
Nota di contenuto: | ""Contents""; ""Chapter 1. Introduction""; ""1.1. A Brief Review""; ""1.2. Results and Organization of the Monograph""; ""1.3. Basic Notation and Some Preliminaries""; ""1.4. Classes of Weights and Basic Estimates""; ""1.5. Acknowledgements""; ""Chapter 2. Statement of Main Results""; ""2.1. Limit Theorems of Polynomial Approximation with Exponential Weights""; ""2.2. Approximation of Entire Functions of Exponential Type""; ""2.3. Polynomial Inequalities in the Complex Plane""; ""Chapter 3. Properties of Harmonic Functions""; ""3.1. The Poisson Integral Re H(w)"" |
""3.2. The Function h(r) and the Constant b[sub(n)]""""3.3. The Functions Ï?(r) and Ï?[sub(1)](r)""; ""3.4. The Main Estimate for Re H(w)""; ""Chapter 4. Polynomial Inequalities with Exponential Weights""; ""4.1. Nikolskii-type Inequalities""; ""4.2. Extremal Polynomials""; ""4.3. Polynomial Inequalities in the Complex Plane""; ""4.4. Proofs of Theorems 2.3.1 and 2.3.2""; ""Chapter 5. Entire Functions of Exponential Type and their Approximation Properties""; ""5.1. Entire Functions of Exponential Type""; ""5.2. Approximation Properties of Entire Functions of Exponential Type"" | |
Titolo autorizzato: | Limit theorems of polynomial approximation with exponential weights |
ISBN: | 1-4704-0503-2 |
Formato: | Materiale a stampa |
Livello bibliografico | Monografia |
Lingua di pubblicazione: | Inglese |
Record Nr.: | 9910829175703321 |
Lo trovi qui: | Univ. Federico II |
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