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packing维数
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  packing dimension
    Under some hypotheses we give lower bounds on the Hausdorff dimension of graphs of /, and obtain the Box dimension and Packing dimension of graphs of ω as well.
    ),式中0<α<(?) 是任意实数,在一定条件下,估计了函数f图象的Hausdorff维数的下界,并求得了w函数图象的Box维数和Packing维数
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  packing dimension
    Under some hypotheses we give lower bounds on the Hausdorff dimension of graphs of /, and obtain the Box dimension and Packing dimension of graphs of ω as well.
    ),式中0<α<(?) 是任意实数,在一定条件下,估计了函数f图象的Hausdorff维数的下界,并求得了w函数图象的Box维数和Packing维数
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  packing dimension
We investigate the fractal interpolation functions generated by such a system and get its differentiability, its box dimension, its packing dimension, and a lower bound of its Hausdorff dimension.
      
The Box dimension, Packing dimension and Hausdorff dimension of such surfaces are investigated.
      
The packing dimension ofX (t) is the uppcr index β.
      
We study the maximal speed of all particles during a given time period, which turns out to be a function of the packing dimension of the time period.
      
The opposite question of how dimensions effect homogeneity is solved by giving an upper bound to homogeneity in terms of upper packing dimension.
      
更多          
  packing dimension
We investigate the fractal interpolation functions generated by such a system and get its differentiability, its box dimension, its packing dimension, and a lower bound of its Hausdorff dimension.
      
The Box dimension, Packing dimension and Hausdorff dimension of such surfaces are investigated.
      
The packing dimension ofX (t) is the uppcr index β.
      
We study the maximal speed of all particles during a given time period, which turns out to be a function of the packing dimension of the time period.
      
The opposite question of how dimensions effect homogeneity is solved by giving an upper bound to homogeneity in terms of upper packing dimension.
      
更多          


Consider the functions f(x) where 0<α<1, is an arbitrary number. Under some hypotheses we give lower bounds on the Hausdorff dimension of graphs of /, and obtain the Box dimension and Packing dimension of graphs of ω as well.

考虑函数f(x)=sum from i=1 to ∞(?)~(-1)φ((?)+θ_n)和w(x)=sum from n=1 to ∞(?)φ_(?)((?)x+θ_(?)),式中0<α<(?)是任意实数,在一定条件下,估计了函数f图象的Hausdorff维数的下界,并求得了w函数图象的Box维数和Packing维数

 
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