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100   $a20181203d2018      uy             0
101 0 $aeng
135   $aurcnu||||||||
181   $ctxt$2rdacontent
182   $cc$2rdamedia
183   $acr$2rdacarrier
200 10$aBellman function for extremal problems in BMO II $eevolution /$fPaata Ivanisvili [and three others]
210  1$aProvidence, Rhode Island :$cAmerican Mathematical Society,$d[2018]
210  4$dİ2018
215   $a1 online resource (148 pages)
225 1 $aMemoirs of the American Mathematical Society ;$vNumber 1220
311   $a1-4704-2954-3 
320   $aIncludes bibliographical references and index.
327   $aSetting and sketch of proof -- Patterns for Bellman candidates -- Evolution of Bellman candidates -- Optimizers -- Related questions and further development.
330   $aIn a previous study, the authors built the Bellman function for integral functionals on the \mathrm{BMO} space. The present paper provides a development of the subject. They abandon the majority of unwanted restrictions on the function that generates the functional. It is the new evolutional approach that allows the authors to treat the problem in its natural setting. What is more, these new considerations lighten dynamical aspects of the Bellman function, in particular, the evolution of its picture.
410  0$aMemoirs of the American Mathematical Society ;$vNumber 1220.
606   $aHarmonic analysis
606   $aExtremal problems (Mathematics)
606   $aBounded mean oscillation
608   $aElectronic books.
615  0$aHarmonic analysis.
615  0$aExtremal problems (Mathematics)
615  0$aBounded mean oscillation.
676   $a515/.2433
700   $aIvanisvili$b Paata$f1988-$01042364
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910478903103321
996   $aBellman function for extremal problems in BMO II$92466545
997   $aUNINA