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 调和bergman空间
 harmonic bergman space
 A Special Kind of Toeplitz Operators on Harmonic Bergman Space 调和Bergman空间上特殊符号的Toeplitz算子 短句来源
 harmonic bergman spaces
 Toeplitz operators with symbols function which is radical function(function is only related to the norm of variable) on harmonic Bergman spaces are discussed. 讨论了单位圆盘上调和函数组成Bergman空间,即调和Bergman空间上符号为径向函数(即只与自变量模相关的函数)的Toeplitz算子。 短句来源
 相似匹配句对
 A Special Kind of Toeplitz Operators on Harmonic Bergman Space 调和Bergman空间上特殊符号的Toeplitz算子 短句来源 Pointwise Multipliers on The Bergman Spaces Bergman空间上点乘子 短句来源 Composition Operators on The Bergman Spaces Bergman空间上的复合算子 短句来源 SPACE 空间 短句来源 The Regular Capacity on Harmonic Spaces 调和空间的正则容量 短句来源

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 harmonic bergman space
 Among our main results are: For the Bergman kernel Kα(x, y) of the orthogonal projection Pα of L2,α-1 onto the harmonic Bergman space l2,α-1 the following estimate holds: . We give characterizations of bounded and compact positive Toeplitz operators taking a harmonic Bergman space bp into another bq for 1>amp;lt;p>amp;lt;∞, 1>amp;lt;q>amp;lt;∞. On the harmonic Bergman space of the half-space, we give characterizations for an arbitrary positive Toeplitz operator to be a Schatten (or Schatten-Herz) class operator in terms of averaging functions and Berezin transforms. Commutants of Analytic Toeplitz Operators on the Harmonic Bergman Space We study the commuting problem for Toeplitz operators on the harmonic Bergman space of the unit disk. 更多
 harmonic bergman spaces
 Reproducing kernels for harmonic Bergman spaces of the unit ball We study reproducing kernels for harmonic Bergman spaces of the unit ball inRn. The duals of the harmonic Bergman spaces lp,α-1 are calculated for all p >amp;gt; 0 and α >amp;gt; 0. Positive Toeplitz Operators Between the Harmonic Bergman Spaces On the setting of the upper half space we study positive Toeplitz operators between the harmonic Bergman spaces. 更多
 Toeplitz operators with symbols function which is radical function(function is only related to the norm of variable) on harmonic Bergman spaces are discussed.Equivalence conditions of boundedness,compactness of Toeplitz operators are obtained,and spectra of Toeplitz operators is computed. 讨论了单位圆盘上调和函数组成Bergman空间,即调和Bergman空间上符号为径向函数(即只与自变量模相关的函数)的Toeplitz算子。得到Toeplitz算子的有界性与符号函数相关数列有界性等价,紧性与这个数列收敛到0等价。并用这个数列表出了Toeplitz算子的点谱和谱。
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