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上有界的英文

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"上有界"怎么读用"上有界"造句

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  • bounded above

例句与用法

  • Notice that the term "bounded above" has now been used in two ways .
    注意“上有界”一词至此已在两个场合用到。
  • The structure of inverse transformation for linear invertible bounded transformation on banach space
    空间上有界可逆线性变换逆变换的结构
  • In this thesis , by the introduction of interpolating multiresolution analysis related to the matrix m = , we give two stable wavelet generators in the space of bounded uniformly continuous functions on r2
    本文通过引进与m = ( ? )相关的插值多分辨分析概念,给出了r ~ 2上有界一致连续函数空间的稳定的小波生成元的构造。
  • In 1996 , charles k . chui and chun li studied the construction and decomposition of wavelets in the space of bounded uniformly continuous functions on r . but many applications employ two - dimensional situation
    1996年, charlesk . chui与chunli研究了r上有界一致连续函数空间的小波构造和分解,但在许多实际问题中,用到的是二维空间的情形。
  • In chapter 3 we first show some important distributional characteristics of weak derivatives of bvh and sbvh functions as radon measures and we also give some sufficient and necessary conditions that a bvh function becomes a sbvh function
    第三章我们先讨论heisenberg群h ~ n上有界变差函数和特殊有界变差函数的弱导数作为radon测度的若干重要分布特征。
  • Motivated by an idea of [ 5 ] , we secondly consider in this chapter the behaviour of u e bvh ( ) composed with a lipschitz function to characterize sbvh fuctions , hence , to make preparation for proving the compactness theorem in the next section
    其次讨论heisenberg群上有界变差函数与lipschitz函数的复合行为以刻画特殊有界变差函数。再次,通过建立sbv _ h函数的判据,我们证明bv _ h空间和sbv _ h空间的紧性定理。
  • In chapter 1 , some necessary notations and definitions , the background and the main results of this thesis are given ; the definition of an interpolating multiresolution is simplified , and some examples are provided in chapter 2 ; in chapter 3 , two stable generators of an interpolating multiresolution are constructed in the space of bounded uniformly continuous functions on r2 ; two stable generators of the corresponding wavelet space are obtained in last chapter
    第一章给出了本文所用的记号、概念及研究背景和主要结论;第二章简化了插值多分辨分析的概念并给出了一些例子;第三章给出了r ~ 2上有界一致连续函数空间上插值多分辨分析的稳定生成元的构造;第四章构造了相应小波空间的稳定生成元。
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