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On the Multi-Dimensional Duality Principle of Sawyer Type

On the Multi-Dimensional Duality Principle of Sawyer Type
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摘要 A multi-dimensional version of the duality principle of Sawyer type [1] is obtained whenever the corresponding weight satisfies some doubling property. A multi-dimensional version of the duality principle of Sawyer type [1] is obtained whenever the corresponding weight satisfies some doubling property.
出处 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2001年第1期81-88,共8页 数学学报(英文版)
关键词 Multi--dimensional duality principle Doubling weights Weighted inequalities Decreasing functions Multi--dimensional duality principle Doubling weights Weighted inequalities Decreasing functions
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参考文献4

  • 1Sawyer E.Boundedness of classical operator on classical Lorentz spaces[].Studia Mathematica.1990
  • 2Barza,S. Weighted multidimensional integral inequalities and applications . 1999
  • 3S. Barza,L. E. Persson,H. Heinig.Duality theorem over the cone of monotone functions of several variables[]..1999
  • 4S. Barza,L. E. Persson,V. Stepanov.On weighted multi-dimensional embeddings for monotone functions[].Mathematica Scandinavica.1998

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