Bellman Function for Extremal Problems in BMO II.

In a previous study, the authors built the Bellman function for integral functionals on the \mathrm{BMO} space. The present paper provides a development of the subject. They abandon the majority of unwanted restrictions on the function that generates the functional. It is the new evolutional approac...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Ivanisvili, Paata
Otros Autores: Stolyarov, Dmitriy M., Vasyunin, Vasily I.
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Providence : American Mathematical Society, 2018.
Colección:Memoirs of the American Mathematical Society Ser.
Temas:
Harmonic analysis.
Extremal problems (Mathematics)
Bounded mean oscillation.
Analyse harmonique.
Problèmes extrémaux (Mathématiques)
Oscillation moyenne bornée.
Bounded mean oscillation
Harmonic analysis
Acceso en línea:Texto completo

MARC

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100 1 |a Ivanisvili, Paata. 
245 1 0 |a Bellman Function for Extremal Problems in BMO II. 
260 |a Providence :  |b American Mathematical Society,  |c 2018. 
300 |a 1 online resource (148 pages) 
336 |a text  |b txt  |2 rdacontent 
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490 1 |a Memoirs of the American Mathematical Society Ser. ;  |v v. 255 
588 0 |a Print version record. 
505 0 |a Cover; Title page; Chapter 1. Introduction; 1.1. Historical remarks; 1.2. Structure of the paper; Chapter 2. Setting and sketch of proof; 2.1. Setting; 2.2. On concavity of surfaces and functions; Chapter 3. Patterns for Bellman candidates; 3.1. Preliminaries; 3.2. Tangent domains; 3.3. Around the cup; 3.4. Linearity domains; 3.5. Combinatorial properties of foliations; Chapter 4. Evolution of Bellman candidates; 4.1. Simple picture; 4.2. Preparation to evolution; 4.3. Local evolutional theorems; 4.4. Global evolution; 4.5. Examples; Chapter 5. Optimizers; 5.1. Abstract theory. 
505 8 |a 5.2. Local behavior of optimizers5.3. Global optimizers; 5.4. Examples; Chapter 6. Related questions and further development; 6.1. Related questions; 6.2. Further development; Bibliography; Index; Back Cover. 
520 |a In a previous study, the authors built the Bellman function for integral functionals on the \mathrm{BMO} space. The present paper provides a development of the subject. They abandon the majority of unwanted restrictions on the function that generates the functional. It is the new evolutional approach that allows the authors to treat the problem in its natural setting. What is more, these new considerations lighten dynamical aspects of the Bellman function, in particular, the evolution of its picture. 
590 |a ProQuest Ebook Central  |b Ebook Central Academic Complete 
650 0 |a Harmonic analysis. 
650 0 |a Extremal problems (Mathematics) 
650 0 |a Bounded mean oscillation. 
650 6 |a Analyse harmonique. 
650 6 |a Problèmes extrémaux (Mathématiques) 
650 6 |a Oscillation moyenne bornée. 
650 7 |a Bounded mean oscillation  |2 fast 
650 7 |a Extremal problems (Mathematics)  |2 fast 
650 7 |a Harmonic analysis  |2 fast 
700 1 |a Stolyarov, Dmitriy M. 
700 1 |a Vasyunin, Vasily I. 
776 0 8 |i Print version:  |a Ivanisvili, Paata.  |t Bellman Function for Extremal Problems in BMO II: Evolution.  |d Providence : American Mathematical Society, ©2018 
830 0 |a Memoirs of the American Mathematical Society Ser. 
856 4 0 |u https://ebookcentral.uam.elogim.com/lib/uam-ebooks/detail.action?docID=5571102  |z Texto completo 
938 |a ProQuest Ebook Central  |b EBLB  |n EBL5571102 
994 |a 92  |b IZTAP 

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