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simultaneous differential equations相关的网络例句

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与 simultaneous differential equations 相关的网络例句 [注:此内容来源于网络,仅供参考]

The topics covered in these sections are the geometric interpretation of systems of linear equations, the classification of finite symmetry groups in two and three dimensions, the exponential of a matrix and its application to solving systems of first order linear differential equations with constant coefficients, and Hurwitz's theorem on the composition of quadratic forms.

这些条文所涉及的主题是线性方程组的几何解释,在两个和三个有限对称群的分类方面,一个矩阵及其应用,以解决一阶常系数线性差分方程,系统指数赫尔维茨定理在二次形式组成。

In this paper, we consider neutral functional differential equations and study the global existence of their solutions, stable subspaces and unstable subspaces of linear autonomous dynamical systems, local stable manifolds and local unstable manifolds of near hyperbolic equilibrium point of nonlinear autonomous dynamical systems, periodic solutions and oscillation of the neutral equations.

本文主要研究中立型泛函微分方程解的整体存在性,自治线性动力系统的稳定子空间与不稳定子空间、自治非线性动力系统在双曲平衡点的局部稳定流与局部不稳定流,周期解与解的振动性。

Inverse M-matrices often occur in relation to systems of linear or non-linear equations or eigenvalues problems in a wide variety of areas including finite difference methods for partial differential equations, input-output production and growth model in economics, iterative methods in numerical analysis, and Markov processes in probability and statistics.

其中包括偏微分方程的有限差分法、经济中的投入产出和增长模型、数值分析中的迭代法以及概率论和数理统计中的马尔可夫过程。

Variational equations of motion of each flexible link are derived under Jourdain variational principle, and then the mixed algebraic-differential equations of flexible multibody systems are obtained with the kinematic constraint conditions.

用Jourdain速度变分原理建立各机械臂的动力学变分方程,在此基础上根据各物体之间的运动学约束关系,建立柔性多体系统的微分代数混合动力学方程。

The theory of maximal monotone operator is one of the most importance successes in the area of nonlinear analysis. It provides a powerful general framework for the study of nonlinear partial differential equations, nonlinear integral equations, control theory, optimization. Practically, it has be applied abroad in physics, economics and engineering.

极大单调算子理论是非线性分析领域的有效工具之一,已被广泛应用于非线性偏微分方程、非线性积分方程、控制论、最优化理论等学科,在物理学、经济学、工程学等应用学科也有着广泛的应用。

And control problems such as optimal import rate control, optimal harvesting control, optimal birth control are investigated. By means of nonlinear functional analysis, differential equations, integral equations, and modern control theory, a number of research results are obtained, which are theoretically valuable and provide a solid ground for the practical use of our models.

本文系统讨论了几类年龄依赖的单种群和多种群动力系统,综合应用非线性泛函分析、微分方程、积分方程以及分布参数系统控制论等理论与方法,深入地研究了这些系统的解的存在性、唯一性以及非负有界性;研究了这些种群动力系统的最优输入率、收获率和出生率控制问题,获得了一批重要的理论成果。

The results show that the equations have benefit to the deduction of the pantograph's mechanical differential equations.

研究结果表明:利用升角与升弓高之间的关系,可简化受电弓运动微分方程的推导;应用所建立的力学模型、实测数据以及简化公式可更准确地分析和计算弓网系统的力学行为。

This article bases on the knowledge of ordinary differential equation, mathematical and physical equations and equation of reactive pervasion. It researches the blow-up critical exponents of heat conduction type which is parabolic equations with nonlinear boundary constraints.

本篇论文以常微分方程与数学物理方程,反应扩散方程的知识为理论基础,讨论了热传导问题的临界指数问题,该问题是一个带齐次边界条件的非线性抛物型问题。

The viscosity solutions for partial differential equations of parabolic type havethree different basic definitions.The three definitions are equivalent when the equa-tions are continuous.But for the discontinuous equations,the equivalence of themare still unknown.

因为抛物型方程粘性解有三种基本定义法,它们在方程为连续时相互等价,对于不连续情况,它们间关系尚不明确,因而在本章里,我们特别证明了其中二个定义:定义1,定义2之间的关系。

This article investigates the two-point boundary value problem to a coupled system of nonlinear fractional differential equations. By applying growth conditions on the nonlinear terms, we obtain an existence result of solutions. Our analysis relies on the Schauder fixed-point theorem and the reduction of the considered problem to the equivalent coupled system of integral equations.

本文讨论非线性分数阶微分方程耦合系统的两点边值问题,应用Green函数,将其转化为等价的积分方程耦合系统,并设非线性项在无穷远处有增长条件,应用Schauder不动点定理证明解而非限于正解的存在性。

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