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- BMO函數BMO
- BMO函數的一個(gè)特征On Character of BMO Functions
- BMO函數的富里埃級數Fourier Series for the Class of BMO Functions
- 加權的BMO函數與交換子WEIGHTED BMO AND COMMUTATORS
- Carleson測度與BMO函數Carleson Measures and BMO Functions
- BMO函數在插值序列上取值的刻劃THE CHARACTERIZATION OF VALUES OF BMO FUNCTIONS ON INTERPOLATING SEQUENCES
- 加權BMO函數weighted BMO functions
- Carleson測度與BMO函數的導數Carleson measure and the derivations of functions in BMO
- 本文證明了BMO函數在廣義Littlewood-Paley函數下的象或者幾乎處處等于無(wú)窮或者屬于BMO。It is proved that the image of a BMO function under the generalized Littlewood-Paley functions is either equal to infinity almost everywhere or in BMO.
- BMO空間BMO space
- 雙曲線(xiàn)函數之余弦hyperbolic cosine.
- BMO序列BMO-sequence
- 引入了一類(lèi)由Littlewood-Paley算子和BMO函數構成的交換子,并利用原子分解的方法證明了該交換子在Hardy型空間上的加權有界性.The commutator generated by the Littlewood-Paley operator and the BMO functions are introduced,and the weighted boundedness for the commutator on the Hardy type spaces are obtained by using the atomic decompositions.
- 動(dòng)力學(xué)系統函數尋優(yōu)functional optimization of dynamic systems
- 加權BMO空間weighted BMO spaces
- 使y等于此函數。Place y equal to the function.
- 給出了齊型空間上 Littlewood- Paley算子 G的定義 ,證明了當 f是 BMO函數時(shí) ,G( f )或者幾乎處處等于無(wú)窮 ; 或者其 BMO范數被 f的 BMO范數控制Give the definition of Littlewood Paley operator on spaces of homogeneous type and prove that the image of a BMO function under this operator is either equal to infinity almost everywhere or is in BMO.
- (D)上的范數,而是 BMO(?)~1,(D),are complete norm on BMO_(?)
- 解析函數項級數series of analytic functions
- 平面上的Kakeya BMO空間Kakeya BMO Space in the Plane
