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本征方程的英文

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"本征方程"怎么读用"本征方程"造句

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  • eigen equation
  • eigenequation

例句与用法

  • The improvement of te mode transfer matrix and modes latent equation in multi - channel optical wave - guide
    模的转移矩阵及模式本征方程的改进
  • In this thesis , the awg ' s transverse - mode parameter and its eigen equation as well is analyzed based on the periodic waveguide method
    本文提出用周期波导的方法,分析平面阵列波导光栅模式参数及其本征方程
  • Finally , a summary for the research work is given , and the applicable fields and shortcomings for grey non - intrinsic model for indoor air quality are presented
    最后,通过对研究工作的总结,提出了室内空气品质灰色非本征方程的有效应用范围和其不足之处。
  • And varying interval and grey power function of grey parameter in this model is also defined with experimental results of the author and many related references
    根据笔者自己的实测实验结果和他人实验的结果,分析了室内空气品质灰色非本征方程中各个灰参数取值范围(上下界)和灰色权函数。
  • In this paper , we shall give the structure of solutions of eigen equation of a matrix over a distributive lattice and characterize convergence of powers of a matrix over a distributive lattice in terms of the eigen sets
    给出分配格上矩阵的本征方程的解的结构,利用本征方程的解集给出了矩阵幂收敛的一个等价刻划
  • Nurbs surfaces with single interior knots are simple and used widely . the thesis main aims at biuquartic , biquintic , k x fc - degree b - spline surfaces and bicubic nurbs with single interior knots . one of the contributions is to apply knot refinement and the geometric continuous conditions of bezier surfaces to deduce the geometric continuous constraints of nurbs patches and obtain the intrinsic equations of common boundary curves , where the intrinsic equations are the special phenomena of nurbs surfaces
    节点向量是内部单节点的nurbs曲面是最简单也是最常用的,本文重点针对单节点的双四次、双五次和双k次b样条曲面及双三次nurbs曲面,运用节点插入技术和b zier曲面的几何连续理论成果,导出了它们之间的几何光滑拼接条件,同时得到了公共边界曲线所必须满足的本征方程,其中本征方程是nurbs曲面所独有的现象。
  • The research methods of serpentine waveguide and groove guide have been introduced . eigen equation of rectangular groove guide is obtained by galerkin boundary integration equation method . more accurate results are got with four - order approximation , which show good convergence and better agreement with experimental data when compared with previously published papers
    利用galerkin积分方程法得到了矩形槽波导任意价精度下的本征方程,计算得到1到4价精度下的本征解,并且跟文献中的试验结果及其他方法得到的结果做了比较,结果显示,本文的结果更接近于试验数据,并且收敛速度快。
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