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常微分的英文

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"常微分"怎么读用"常微分"造句

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  • ordinary differential

例句与用法

  • Concepts of impulsive exponential stabilization for general differential systems are proposed
    摘要针对一般形式的常微分系统提出了脉冲指数镇定的概念。
  • On [ 0 , w ) the square z / j of operator l { is selfadjoint if and only ifz - jis selfadjoint and bh4b * = 0
    关于常微分算子理论的简要概述; 2对称算子的基本知识; 3
  • In this paper we discuss the boundary conditions for the selfadjointness of the ordinary differential operators . let l , = d * + q ( f ) , where q e c4 , / = 1 , 2 , with different domains , we have 1
    常微分算子理论是集常微分方程、泛函分析、空间理论及算子理论等理论、方法于一体的综合性,边缘性的数学。
  • In this paper , the second chapter introduces the reducing idea of inertial manifolds and approximate inertial manifolds , and discuss th e similarity reduction of ks equation . the third chapter introduces the basical idea and theory of the exact linearization controlling , then use this methods to control chaos of an ordinary differential system chen equation and apply the exact linearization controlling method to control the chaotic behaviours , i . e . controlling the chaotic states to steady states
    本文第二章介绍了无穷维动力系统的惯性流形与近似惯性流形的约化思想,并讨论了ks方程的直接约化方法。第三章介绍了精确线性化控制方法的基本思想和理论根据,并应用精确线性化控制方法对具有典型混沌动力学行为和性质的一个常微分系统chen方程进行混沌控制,将chen方程的混沌状态控制为稳定状态。
  • In this paper , introduce the methods of exact linearization cotrolling , which has gamed many good results in thedry and numery as to some simple ordinary differential systems , but the work about applying the exact linearization controlling in the control of some complex ordinary differential systems and partial differential systems has not been carried out
    本文引入精确线性化控制方法。这种方法在一些简单的常微分方程混沌控制方面取得了很多好的理论和数值结果,而对于一般的常微分动力系统和无穷维动力系统应用精确线性化控制方法进行混沌控制的工作还没有展开。
  • The dynamic model is a typical nonlinear distributed - parameter system with high dimension about19xn x4 , where n is the section number in one reformer . method of lines is adopted to reduce these partial differetial equations ( pdes ) into n lumped - parameter ordinary differetial equations ( odes ) solved by numerical algorithm
    在静态模型基础上建立了全流程主要装置(重整反应器、加热炉、分离罐)的动态模型,采用分段线性化方法对重整反应分布参数模型离散化成一组常微分线性方程组进行了求解。
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