• Some new criteria of oscillation or non-oscillation are presented for certain nonlinear second order difference equations. Several examples are given to illustrate the results.

    对一类非线性差分方程给出了几个振动非振动的判定定理,并举例说明了定理的应用。

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  • Chapter 3 is centered around the existence of periodical solutions for non self-adjoint nonlinear second order difference equations by invoking matrix theory and coincide degree theory.

    第三利用矩阵理论重合度理论,讨论了一类共轭非线性差分方程周期存在性问题。

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  • The nonlinear Schrdinger equation leads to a second order nonlinear difference equation, and we obtain transmission spectrum of wave by iterating the difference equation.

    非线性薛定方程转化成差分方程,通过迭代此差分方程得到透射

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  • The main contents of first chapter are several difference schemes of first-order and second-order differential equations.

    第一有限差分方法主要内容两点式、三点式和五点式差分方案。

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  • By using the contraction mapping principle, the boundary value problems for a second order functional difference equation are investigated.

    利用压缩映照定理,研究了一个泛函差分方程问题,得到存在和唯一性定理。

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  • By using the contraction mapping principle, the boundary value problems for a second order functional difference equation are investigated. Existence and uniqueness results are obtained.

    利用压缩映照定理研究一个泛函差分方程问题,得到存在唯一性定理

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  • In this paper, a new method of error estimate for the generalized difference method of second order elliptic problems on triangle grids is given.

    文章给出了三角网格椭圆问题广义差分方法一种新的误差估计方法。

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  • In this paper, the second order fully discrete difference method for a partial integro-differential equation is considered.

    本文给出了数值求解一类积分微分方程离散差分格式。

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  • The mathematical expression of this model is a second order non linear ordinary difference equation.

    模型数学形式一个非线性常微分方程,利用有限差分方法进行求解。

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  • A new entropy dissipator, based on the second-order difference of the numerical solution is given.

    并且给出了一个新的数值解差分作为基本模块的耗散函数。

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  • The slope of flexibility difference was introduced to locate possible damage elements, and the damage extent was estimated using the second order eigen-sensitivity approximation method.

    引入斜率的概念确定结构可能出现损伤单元的位置,采用基于特征灵敏度的方法确定可能损伤单元的损伤程度

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  • Given the stability, error estimate and numerical experiments for the nonlinear equation of second order backward difference(4)Given the weighted of second order convolution quadrature.

    给出非线性方程向后差分格式稳定性误差估计。 (4)给出二阶卷积积分权重

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  • The autheors obtain results on the oscillations of solutions of a second order nonlinear neutral difference equation.

    该文讨论一类非线性中立差分方程振动性,扩充并改进了此类方程的已有结果

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  • The oscillation problem for a class of the second order neutral difference equations with several variable delay arguments and variable coefficients was studied.

    研究一类具有多个变滞量变系数的中立差分方程的解的振动性,得到了该类方程振动及其解的阶差分振动的充分条件。

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  • According to the second-order difference of the consecutive pixels, the source pixel group is automatically selected to compute the corresponding target pixel gray value.

    算法相邻像素二阶差分为基础,自动选择目标像素对应像素进行插值运算。

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  • This thesis mainly studies the problem of the boundary value of second-order and third-order nonlinear and linear difference equation.

    本篇硕士论文主要研究一般形式非线性线性差分方程的问题

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  • In this paper, We discuss a class of boundary Value problems of second order singular perturbed nonlinear differential difference systems.

    本文讨论一类摄动非线性微分差分方程组问题

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  • Various borehole and formation conditions were simulated using the fourth order accuracy in space and second order accuracy in time centered finite difference method.

    利用空间具有精度时间上具有阶精度的中心差分方法,数值模拟了几种复杂井眼条件下的波场。

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  • Modifying the salinity difference format and salinity equations of the original model, the present model USES the second-order accurate difference format and introduces the term of physical diffusion.

    改进模式盐度差分格式方程采用精度差分格式引入物理扩散项。

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  • The oscillation for a class of the second order neutral difference equations with several variable delay arguments and variable coefficients are studied.

    研究了一类具有多个变滞量的变系数的中立型差分方程解的振动性,得到该类方程振动及其解的一阶差分振动的充分条件。

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  • The TM set of equations can be solved using a finite difference time domain (FDTD) approximation that is second-order accurate in both space and time.

    采用时间和空间二阶精确有限差分方法微分方程进行差分化。这样,空间的电磁场由时间有限差分法(FDTD)来求解。

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  • The second-order Boolean difference was obtained by double transform operations to produce new product items, and the same product items were deleted.

    布尔差分通过两次变换产生删除相同积项来得到。

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  • In this paper a linear estimation problem for a stochastic process which is viewed as the output signal of a linear second-order vector difference equation driven by a white-noise input is considered.

    本文考虑白噪声输入情况下,向量差分方程随机输出信号滤波估计问题

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  • The difference between first and second in the order is huge in terms of road cleaning, while second and third or fourth is only marginal.

    之间区别第一第二顺序庞大道路清洗同时第二和第三第四只是边缘

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  • Two-point boundary value problems of second order mixed type integro-differential-difference equation is studied by means of differential inequality theories.

    基于时滞微分不等式方法,提出此网络平衡点的渐近指数稳定的充分条件。

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  • Two-point boundary value problems of second order Hammerstein type integro-differential-difference equation is studied by means of differential inequality theories.

    基于时滞微分不等式方法,提出此网络平衡点的渐近指数稳定的充分条件。

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  • Second, the free-boundary is handled by using combination of the zero-velocity method with the general ghost-image method and fourth-order difference format is used in free-boundary.

    然后采用将零速度广义虚像法相结合方法处理自由边界,自由边界上采用四阶精度差分格式

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  • The Euler solution is obtained using time-marching method by MacCormack two-step finite-difference scheme, which has second-order accuracy in both time and space.

    应用隐式时间推进对不同马赫数的无粘粘性流动进行数值分析 ,给出基于预处理方法的高精度隐式求解方法。

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  • Here, we use second-order, temporal - and high-order spatial finite-difference formulations with a staggered grid for discretization of the 3-d elastic wave equations of motion.

    采用时间上二空间上高近似交错网格高阶差分公式求解弹性位移-应力方程,计算边界处应用基于傍轴近似法得到三维弹性波方程吸收边界条件。

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  • Here, we use second-order, temporal - and high-order spatial finite-difference formulations with a staggered grid for discretization of the 3-d elastic wave equations of motion.

    采用时间上二空间上高近似交错网格高阶差分公式求解弹性位移-应力方程,计算边界处应用基于傍轴近似法得到三维弹性波方程吸收边界条件。

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