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Solving the non-homogeneous linear differential-difference equations with constant coefficients of second order in the difference

机译：用差分法求解具有二阶常数系数的非齐次线性微分方程

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nrpages: 11

机译：页数：11

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DHooge L; Goovaerts Marc; Meeusen W;
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年度 1974
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正文语种 en
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1. STRUCTURE OF ENTIRE SOLUTIONS TO GENERAL LINEAR DIFFERENTIAL-DIFFERENCE EQUATIONS WITH CONSTANT COEFFICIENTS [J] . Dong Xianjing Houston Journal of Mathematics . 2019,第4期

机译：具有恒定系数的通用线性差分方程的整个解的结构
2. Elimination, fundamental principle and duality for analytic linear systems of partial differential-difference equations with constant coefficients [J] . Bourlès H., Oberst U. Mathematics of Control, Signals, and Systems: MCSS . 2012,第4期

机译：常系数偏微分方程的解析线性系统的消除，基本原理和对偶
3. Approximation of experimental data by solving linear difference equations with constant coefficients (in particular, by exponentials and exponential cosines) [J] . V. Yu. Smirnov, A. V. Kuznetsova Pattern recognition and image analysis: advances in mathematical theory and applications in the USSR . 2017,第2期

机译：通过用恒定系数（特别是指数和指数余弦）求解线性差分方程的实验数据的近似
4. A System of Nonlinear Differential-Difference Equations with Variable Coefficients and Its Reductions [C] . Sheng Zhang, Xin Guo International Industrial Informatics and Computer Engineering Conference . 2015

机译：具有变系数的非线性差分方程系统及其减少
5. On the rate of convergence of the finite-difference approximations for parabolic Bellman equations with constant coefficients. [D] . Luo, Jun. 2007

机译：具有常数系数的抛物线型Bellman方程的有限差分近似的收敛速度。
6. Entire solutions of nonlinear differential-difference equations [O] . Cuiping Li, Feng Lü, Junfeng Xu -1

机译：非线性微分方程的整体解
7. Series representation of solutions to linear differential-difference equations of advanced type with constant coefficients [O] . Anderson Clifford H 1969

机译：具有常数的高级类型线性微分方程的解的级数表示
8. About a Concept of Solving Differentialdifference Equations with Constant Coefficients [R] . Velikii, A. P. 1965

机译：关于求恒常系数微分方程的一个概念

Solving the non-homogeneous linear differential-difference equations with constant coefficients of second order in the difference

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