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高次多项式 meaning in English

high-order polynomial

Examples

  1. The global semi - stability of two kinds of the polynomial system
    两类高次多项式系统的全局半稳定性
  2. For the dynamics of polynomials with higher degree , for example , the quar - tic polynomials , the branner - hubbard - yoccoz puzzle theory should be extended
    对于更高次多项式,譬如四次多项式,可能有多个临界点需要考虑,此时必须推广branner - hubbard - yoccoz理论。
  3. In multi - pose face recognition based on a single view : ( 1 ) the technology approaches of multi - pose face recognition are firstly studies based on single view or small samples in details . ( 2 ) a new multi - pose face recognition algorithm is developed based on single view . it first generates the multi - pose face images based on a fit method with a high order polynomial function . then , it does face recognition based on the single view and the generated multi - pose images
    在研究基于单视图的多姿态人脸识别方面,一、详细研究了基于单视图或小样本的多姿态人脸识别的可能技术途径;二、提出了一种新的基于单视图的多姿态人脸识别技术,它先基于高次多项式函数拟合方法由单视图通过变形生成多姿态人脸图像,后基于该单视图和生成的多姿态图像进行多姿态人脸识别,实验结果表明该算法识别正确率大大高于经典算法;三、详细研究了几种基于单视图或小样本的多姿态人脸图像生成技术,它们是基于单视图或小样本的多姿态人脸识别的关键技术。
  4. A variable is sampled in a certain increment , and introduced into the equations . there are two sets of any two equations to be solved . the real solutions of the two sets are protracted in spatial coordinate system to obtain two curves , so that the intersection points of the two curves can be found as the solution of the original equations
    针对所得三元高次多项式方程组,采用数学分析软件mathematica编制程序,以一定的步长增量,在一定范围内取一个变量的值,并将其代入方程组中,求解其中一个方程分别与另外两个方程联立的方程组的解,将得到的实数解绘制成两条空间曲线,其交点即为原三元方程组的解。
  5. Chapter two study iteration of a serial of polynomial , discussed the sufficient and necessary conditions and denseness of the julia set , the relative random dynamical system is constructed by some high degree polynomial . in addition , it discuss the mandelbrot set of a kind of polynomial
    本文的第二章主要研究多个函数的特定迭代序列,讨论了高次多项式的随机复动力系统的julia集的连通的充分必要条件以及稠密性问题,同时还讨论了一类多项式函数的mandelbrot集。
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Related Words

  1. 多项式趋势
  2. 核多项式
  3. 代数多项式
  4. 径向多项式
  5. 多项式代码
  6. 本原多项式
  7. 多项式的
  8. 多项式解
  9. 重量多项式
  10. 近似多项式
  11. 高次的
  12. 高次多极辐射
  13. 高次方程
  14. 高次废水处理
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