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linear system of equations meaning in English

线性方程组

Examples

  1. New method in solving linear system of equations
    求解线性方程组的一种新方法
  2. Application of 0 . 618 method in solving the linear system of equations
    黄金分割法在求解线性方程组中的应用
  3. The results of simulated and xperimental fringe patterns are presented to illustrate the processing of the new method . secondly , considering the phase of fringe pattern can be recovered by solution of a equence of linear systems of equations , and the corresponding matrices are quite large and parse , the optimum numerical methods are available to solve this kind of systems
    结果表明,用本文的方法,能够有效滤除掉条纹图中的高斯型、均匀分布的随机型噪声,从而由单幅条纹图获得对应于该条纹图的全场相位分布,文中给出了模拟和实验的处理结果。
  4. This paper bring out design method of inverse eigenvalue problem , which adapts to general structures with linear parameters , namely coefficients of all or partial elastic component and inertial component are treated as design parameters , for given some order natural frequency and corresponding vibrating mode , all of useable designing parameters will be got through solving a linear system of equations , thereby stiffness matrix and mass matrix of actual structure are constructed . this paper also discusses existence condition and unique of results
    提出了适用于具有线性参数的一般结构的逆特征值问题的设计方法,即以系统的全部或部分的弹性元件与惯性元件的系数为设计参数,对于预先给定的若干阶固有频率及相应振型,通过求解一线性方程组即可确定全部实际可行的设计变量,从而构造出实际结构的刚度矩阵和质量矩阵,并论证了解的存在性与唯一性。
  5. The main achievements are as follows : 1 . based on the idea to blend a nuat b - spline curve with a singularly parameterized polygon according to parameter , a local interpolation method is presented for nuat b - spline curve , by which a c ~ 2 nuat b - spline interpolating curve of order 4 without solving a global linear system of equations is generated . 2
    主要研究结果如下: 1 .提出了一种局部插值方法,将一条nuatb样条曲线和一个奇异参数化多边形按混合因子相混合,不需求解方程组就能生成一条c ~ 2连续的四阶nuatb样条混合插值曲线
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Related Words

  1. equations
  2. equation
  3. linear equations
  4. linear equation
  5. linear system of curves
  6. linear system of differential equations
  7. linear system of point groups
  8. linear system of surfaces
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