线性差分方程的英文

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英文翻译
造句

linear difference equation

线性 linear; linearity
差分 difference
方程 equation
非线性差分方程 nonlinear difference equation
随机线性差分方程 stochastic-linear difference equation
线性差分微分方程 linear differential-difference equation
非齐次线性差分方程 inhomogeneous linear difference equation
自回归线性差分方程 autoregressive linear difference equations
种群生长的非线性差分方程模型及稳定性分析 nonlinear difference equation of population growing and analysis of stability
非线性有限差分方程 finite-difference nonlinear equation; nonlinear finite difference equation
线性常系数差分方程 linear constant-coefficient difference equations
差分方程 difference equations; differential equation; finite difference equation; finite-difference equation; recurrence relation
差分方程解 difference equation solution
差分方程式 difference equation
差分方程组 system of difference equation
常差分方程 ordinary difference equation
偏差分方程 partial difference equation
全差分方程 total difference equation
微分-差分方程 differential-difference equation
伴随差分方程 adjoint difference equation
差分方程的解 solution of difference equation
差分方程模型 difference equation model
差分微分方程 difference differential equation; differential difference equation; differential-difference equation
多层差分方程 multilevel difference equation
积分差分方程 integro-difference equation

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例句与用法

Nonlinear difference equations are of paramount importance in applications where the ( n + 1 ) st generation of the system depends on the previous k generations
不仅研究了一般的线性差分方程，而且对中立型的、非线性的、时滞的差分方程都做了深入研究。
Invariable coefficient the number of times is different linear recursion sequence will transform using the sequence difference as often the coefficient inhomogeneous linear difference equation , thus obtains one kind of computation invariable coefficient the number of times is different linear recursion sequence special another interpretation simple method
摘要利用数列的差分将常系数非齐次线性递归数列转化为常系数非齐次线性差分方程，从而得到一种求常系数非齐次线性递归数列特解的简易方法。
By citing a series of counterexamples , , e demonstrate in section 5 that famous indian scholar e . thandapani ' s and american scholar k . ravy ' s classification methods are essentially , rong for second order quasi - linear difference equation , ith damped term in " computers and mathematics , ith applications " , state ne , results and solve completely the problem for the classification of this kind of equation
通过列举一系列的反例，我们在第五节指出，著名的印度学者e thandapani和美国学者k ravy在《 computersandmathematicswithapplications 》上关于具有强迫项的二阶拟线性差分方程非振动解的分类方法是根本错误的，给出了新的结论，完整地解决了这类方程的分类问题。