BMO SPACES ASSOCIATED TO GENERALIZED PARABOLIC SECTIONS  

作　　者：Meng Qu Xinfeng Wu 

机构地区：[1]（Anhui Normal University, China） [2]（China University of Mining and Technology, China）

出　　处：《Analysis in Theory and Applications》2011年第1期1-9,共9页分析理论与应用（英文刊）

基　　金：supported by National Natural Science Foundation funds youth project 10701010;the Young Teachers Program of Anhui province (2006jql042);Young Teachers Program of Anhui Normal Universiy(2006xqn48);supported by the Fundamental Research Funds for Central Universities

摘　　要：Parabolic sections were introduced by Huang[1]to study the parabolic Monge Ampere equation. In this note, we introduce the generalized parabolic sections P and define BMO^qp spaces related to these sections. We then establish the John-Nirenberg type inequality and verify that all BMO^qp are equivalent for q ≥ 1.Parabolic sections were introduced by Huang[1]to study the parabolic Monge Ampere equation. In this note, we introduce the generalized parabolic sections P and define BMO^qp spaces related to these sections. We then establish the John-Nirenberg type inequality and verify that all BMO^qp are equivalent for q ≥ 1.

关 键 词：BMO^qp generahzed parabohc sectzon John- trenberg＇s inequahty 

分 类 号：O177.6[理学—数学] O175.26[理学—基础数学]