连分数

lián fēn shù
  • a continued fraction
连分数连分数
  1. 运用拉氏变换和连分数的方法求得了缓冲器容量的稳态分布。

    Using Laplace transforms and a continued fraction method , the distribution of buffer content is achieved .

  2. CFE:一种基于连分数的动态XML编码

    CFE : A Continued Fraction Based on Encoding for Dynamic XML Data

  3. 形式级数域中具有某种连分数展式集合的Hausdorff维数

    Hausdorff dimensions for some sets of continued fractions in formal power series field

  4. 本文基于连分数的Legendre定理提出了用于密码分析的连分数策略。

    The continued traction tactics for cryptanalysis based on Legendre theorem of continued fraction are proposed .

  5. 研究了Engel连分数展式的度量性质。

    In this paper , we consider the metric properties in the expansion of Engel continued fraction .

  6. P-adic超越连分数

    The transcendental continued fractions of p-adic numbers

  7. 在稳态近似下通过Fokker-Planck方程,用复矩阵连分数方法研究了裂变速率。

    The fission rate in the steady approximation is calculated from the Fokker-Planck equation by means of a complex matrix continued fraction method .

  8. 连分数解丢蕃图方程的p-adic算法

    The Applications of Continued Fractions in Diophantine Equations and Continued Fractions Algorithm in Algebraic equation p-adic solution

  9. CRT-RSA的连分数算法攻击的分析

    Cryptanalysis of continued fraction attack on CRT-RSA

  10. 另外,在解码过程中用连分数方法来做Berlekamp算法,使之更为适合于计算机迭代计算。

    In addition , the continued fractions method is used for solving the Berlekamp 's algorithm , because it can be easily implemented in a computer .

  11. 圣文南原理与连分数规律

    The Principle of Saint - Venant and the Continued Fraction Law

  12. M/M/1驱动的流排队中的连分数方法

    An M / M / 1 Driven Fluid Queue-Continued Fraction Approach

  13. 连分数方法是一种逐步逼近的数值计算方法。

    The link-fraction approach is a kind of successive approximation .

  14. 同尺寸矩形毛坯排样的连分数分支定界算法

    A Continued Fractions and Branch-and-Bound Algorithm for Generating Cutting Patterns with Equal Rectangles

  15. 浅谈简单连分数形式的一种推广

    On Brief Introduction of Complex Fraction of a Kind

  16. 一类实代数数的简单连分数展开式的算法

    Algorithm to Compute Ordinary Continued Fractions for a Kind of Real Algebraic Numbers

  17. 本章通过构造一个函数方程序列,得到了它的一种以连分数形式表示的新颖的解。

    To solving it , a new solution in continued fraction form is given .

  18. 一类代数数的连分数表示的一个算法

    An algorithm for continued fractions of algebraic number

  19. 本文用连分数理论研究并解释纤维缠绕线型。

    The article studies the theory of continued fractions and describes filament winding patterns .

  20. 周期连分数的快速逼近

    The fast approximation to periodic continued fractions

  21. 本文研究了形式级数域中若干连分数例外集。

    In this article , we discuss some exceptional sets in formal power series field .

  22. 连分数及其应用

    Continued fraction and it 's application

  23. 连分数的一个应用

    An application of continued fraction

  24. 连分数与射影函数的迭代

    Continued Fraction and Projective Function

  25. 与普通连分数一样,证明了部分商的增长性满足0-1率。

    Similar to regular continued fraction , we show the growth rate in the partial quotients satisfies the so-called 0-1 law .

  26. 连分数分支定界算法虽然能够实现毛坯数和切割工艺最优,但算法复杂,在实际应用中受到很大的限制;动态规划算法简单,在软件开发编程中容易实现,但不能够实现切割工艺最优。

    Although the continued fraction branch-and-bound algorithm can make both blanks and cutting process optimal , its algorithm is complex and is restrained greatly in practical application .

  27. 本文介绍了连分数(coutinuedfractions)理论在纤维缠绕实践中的应用,指明这是对纤维缠绕规律的深化认识。

    The application of continued fractions theory in the practice of filament winding process is introduced in this paper which is the deepening understanding for filament winding principle .

  28. 本文研究了以整数幂为元素的连分数对数线性型下界和几个基于身份的签名方案。

    In this dissertation , we studied the lower bound for the linear form of logarithms of continued fraction with positive integer power and several identity-based signature schemes .

  29. 在他的眼睛里,她是完美无缺的;他现在一点也不感到害怕。他告诉她,说他会算心算,连分数都算得出来;

    in his eyes she was perfect , he did not fear her at all , and told her that he could calculate in his head and with fractions , even ;

  30. 现以2+3这个四次实代数数为例,给出一类实代数数简单连分数展开式的算法。

    In the paper , taking the degree 4 real algebraic number 2 + 3 as example , for a kind of real algebraic numbers , we give an algorithm to compute their ordinary continued fractions .