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Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces als eBook von Marius Mitrea
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Bester Preis: Fr. 17.01 (€ 17.40)¹ (vom 11.05.2023)Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces (2015)
ISBN: 9783319181318 bzw. 3319181319, in Deutsch, Springer International Publishing AG, neu.
New Book. Delivered from our US warehouse in 10 to 14 business days.THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces (2015)
ISBN: 9783319181318 bzw. 3319181319, in Deutsch, Springer-Verlag Gmbh Jun 2015, Taschenbuch, neu.
Von Händler/Antiquariat, Agrios-Buch [57449362], Bergisch Gladbach, Germany.
Neuware - Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry. 486 pp. Englisch.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces (2015)
ISBN: 9783319181318 bzw. 3319181319, in Deutsch, Springer-Verlag Gmbh Jun 2015, Taschenbuch, neu.
Von Händler/Antiquariat, Rhein-Team Lörrach Ivano Narducci e.K. [57451429], Lörrach, Germany.
Neuware - Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry. 486 pp. Englisch.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces: A Sharp Theory (Paperback) (2015)
ISBN: 9783319181318 bzw. 3319181319, in Deutsch, Springer International Publishing AG, Switzerland, Taschenbuch, neu.
Language: English Brand New Book. Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces. A Sharp Theory (2015)
ISBN: 9783319181318 bzw. 3319181319, in Deutsch, Springer, Taschenbuch, neu.
9783319181318 Paperback, This listing is a new book, a title currently in-print which we order directly and immediately from the publisher.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces
ISBN: 9783319181318 bzw. 3319181319, vermutlich in Englisch, Springer Nature, Taschenbuch, neu.
Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry. , Soft cover.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces
ISBN: 9783319181325 bzw. 3319181327, vermutlich in Englisch, Springer Nature, neu, E-Book, elektronischer Download.
Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry. , eBook.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces - A Sharp Theory
ISBN: 9783319181325 bzw. 3319181327, in Deutsch, Springer International Publishing, neu, E-Book, elektronischer Download.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces: Systematically constructing an optimal theory, this monograph develops and explores several approaches to Hardy spaces in the setting of Alhlfors-regular quasi-metric spaces. The text is divided into two main parts, with the first part providing atomic, molecular, and grand maximal function characterizations of Hardy spaces and formulates sharp versions of basic analytical tools for quasi-metric spaces, such as a Lebesgue differentiation theorem with minimal demands on the underlying measure, a maximally smooth approximation to the identity and a Calderon-Zygmund decomposition for distributions. These results are of independent interest. The second part establishes very general criteria guaranteeing that a linear operator acts continuously from a Hardy space into a topological vector space, emphasizing the role of the action of the operator on atoms. Applications include the solvability of the Dirichlet problem for elliptic systems in the upper-half space with boundary data from Hardy spaces. The tools established in the first part are then used to develop a sharp theory of Besov and Triebel-Lizorkin spaces in Ahlfors-regular quasi-metric spaces. The monograph is largely self-contained and is intended for mathematicians, graduate students and professionals with a mathematical background who are interested in the interplay between analysis and geometry. Englisch, Ebook.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces als eBook von Ryan Alvarado, Marius Mitrea
ISBN: 9783319181325 bzw. 3319181327, in Deutsch, Springer International Publishing, neu.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces ab 60.99 EURO A Sharp Theory.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces
ISBN: 9783319181325 bzw. 3319181327, in Deutsch, neu.
Hardy Spaces on Ahlfors-Regular Quasi Metric Spaces ab 60.99 € als pdf eBook: A Sharp Theory. Aus dem Bereich: eBooks, Fachthemen & Wissenschaft, Mathematik,.