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orthonormal system meaning in Chinese

标准正交系
正交归一系

Examples

  1. The first chapter of this article consists of the following contents . suppose that are positive integers . , then the bergman kernel function for the second type of hua domain where determined by the following recursion formula : and where is determined by the following recursion formula : it is inappropriate to use holomorphic transitive group to compute the bergman kernel function of hen because he11 is not a homogeneous domain , and we can not obtain the bergman kernel function of hen by obtaining the sum of an infinite series as we compute the bergman kernel function of reinhardt domain . we firstly give some holomorphic automorphisms such that for any he there exists a holomorphic automorphism satisfying next , we introduce the concept of semi reinhardt domain and get its complete orthonormal system
    结合上述两种方法就可获得he _的bergman核函数的显表达式,对于两类广义例外华罗庚域,还要用到jordantriplesystem的理论,才能求出其bergman核函数的显表达式: 2当是正整数,时,广义例外华罗庚域的bergman核函数其中满足如下的等式:于是,可从等式得到所有的a _ j , ry u dstu thalca000ereereereforfortheerethettithen其中广; k由下歹递推公式决定: 。
  2. For some non - symmetric homogeneous domains , we can also get the explicit formulas of their bergman kernel functions by hua method [ xu4 ] [ gi ] . we know the complete orthonormal system of the bounded reinhardt domain made up of monomials , and complex ellipsoid domain is the bounded reinhardt domain , so the explicit formulas of the bergman kernel functions are obtained by summing an infinite series in some cases ( called method of summing series )
    对于一些非对称的齐性域,也可以用华罗庚方法得到它们的bergman核函数的显表达式我们知道,有界reinhardt域的完备标准正交系由单项式组成,而复椭球域是包含原点且以原点为中心的有界reinhardt域,于是可以通过无穷级数求和函数的方法,计算其bergman核函数的显表达式,这种求bergman核函数的显表达式的方法称为级数法。

Related Words

  1. orthonormal
  2. orthonormal basis
  3. orthonormal sequence
  4. orthonormal function
  5. orthonormal vectors
  6. orthonormal vector
  7. orthonormal coordinates
  8. orthonormal orbital
  9. orthonormal model
  10. orthonormal set
  11. orthonormal set
  12. orthonormal statistical model
  13. orthonormal system of functions
  14. orthonormal vector
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