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全平面的英文

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"全平面"怎么读用"全平面"造句

英文翻译手机手机版

  • flat face full face

例句与用法

  • The progression of dirichlet series of zero order in entire plane growth
    级数在全平面上的增长性
  • All flat television
    全平面电视
  • Let : n n " denote a rearrangement of all non - negative integer by which the integer n is replaced by the integer n . in this paper , the growth of two kinds of dirichlet series with rearrangement of the coefficients is investigated
    本文研究了两类狄里克莱级数的系数重排后的增长性,得到了全平面和半平面上有限级狄里克莱级数的系数经过重排后级和型保持不变的充要条件。
  • A kind of operator of trigonometric interpolation polynomials with bivariate product was constructed based on an equidistant node set , so that the operator could be converged uniformly to bivariate continuous functions with periodicity of 27 on whole plane , and the convergence order of the approximation would be optimal for a body of functions with arbitrary - ordered continuous partial deritives
    摘要构造了一类基于等距结点组上的二元三角插值多项式算子,使得该算子在全平面上一致收敛到每个以2为周期的二元连续函数,并且对具有任意阶连续偏导数的函数全体的逼近具有最佳收敛阶。
  • In this paper , we first study the growth and regular growth of dirichlet series of finite order by type function in the plane and obtain two necessary and sufficient conditions ; and prove that the growth of random entire functions defined by random dirichlet series of finite order in every horizontal straight line is almost surely equal to the growth of entire functions defined by their corresponding dirichlet series . then we define the hyper - order of dirichlet series of infinite order respectively in the plane or in the right - half plane , study the relations between the hyper - order and regular hyper - order of dirichlet series of infinite order and the cofficients ; obtain the hyper - order of random entire functions defined by random dirichlet series of infinite order in every horizontal straight line is almost surely equal to the hyper - order of entire functions defined by their corresponding dirichlet series
    本文首先利用型函数研究了全平面上有限级dirichlet级数的增长性和正规增长性,得到了两个充要条件;证明了有限级随机dirichlet级数的增长性几乎必然与其在每条水平直线上的增长性相同。对于无限级dirichlet级数,分别在右半平面及全平面上定义了其超级的概念,研究了它们的超级和正规超级与其系数间的关系;得到了平面上无限级随机dirichlet级数的超级几乎必然与其在每条水平直线上的超级相同。
  • Chapter one of this paper discuss the random dynamical system formed by limited rational functions . some necessary conditions and some sufficient conditions are give for the julia set to have interior points . additional , for any positive number l , it proved that it is easy to construct a set of polynomial , whose julia set have points but is not the whole plane , however , the distances of one another of the classical julia sets of them is greater then l . this phenomenon is n ' t exists in the random dynamical system constructed by two polynomial
    本文的第一章的内容主要讨论了由有限个有理函数组成的随机复动力系统,得到julia集有内点的充分条件和必要条件,同时证明了对任意的正数l ,可以构造一组多项式,它们各自的古典的julia集之间的距离均大于l ,但这组多项式组成的随机复动力系统的julia集含有内点且不是全平面,此现象与两个多项式的随机复动力系统的julia集性质完全不同。
  • The first , the achievement of dirichlet series in the right half - plane and in the complex plane for a few years are related . on the base of this , when the general exponential condition holds , and under the condition of lim = 1 , i study infinite order dirichlet series in the right half - plane and in the complex plane , and obtain the relations between the order of growth of dirichlet series and conffieients . the second , we study the factorization of entire function in the condition of composition of functions , and obtain the necessary conditions of some pseudo - prime or e - pseudo - prime functions
    本文分两部分,第一部分就右半平面上的dirichlet级数和全平面上的dirichlet级数这两方面对近年来的研究成果作了简单的叙述,在此基础上,作者在一般的指数条件与( ? )情形下,对右半平面上和全平面上的无限级dirichlet级数作了系统研究,获得dirichlet级数的系数与增长性之间关系的一些新结论。第二部分研究整函数的因子分解,得到判断函数为拟素的或e ?拟素的一些必要条件。
用"全平面"造句  
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