微分代数方程 Differential-Algebraic Equations (DAEs), 微分代数方程就是几个微分方程和纯代数方程（没有导数）组成的一个系统。和偏微分方程类似，微分代数方程也很难找到精确的结果。
电力系统通常由含参数的高维非线性微分代数方程(DAE)组描述.而奇异诱导分岔(SIB)是DAE模型特有的局部分岔,在SIB点,DAE模型不能化简为ODE模型来处理.
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...differential-algebraic equations, constrained Hamiltonian systems, canonical discretization schemes, symplectic [gap=286]关键词。微分代数方程，约束Hamilton系统，典型的离散方案，辛方法AMS（MOS）SUBJ“..
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微分代数方程组 Differential Algebraic Equation ; Non-linear Differential Algebraic Equations
偏微分代数方程 PDAE
微分-代数方程组 DAEs - Differential Algebraic Equations ; Differential Algebraic Equation
系统的微分代数方程 differential algebra equation ; DAE
线性代数微分方程 Linear Algebra & Differential Equation ; Differential Equation ; LinearAlgebra& differential equation
分时间段微分代数方程 time piecewise DAE
代数微分方程 dassl
微分一代数方程组 Differential Algebraic Equation ; DAE
本文提出求解微分代数方程的一类并行算法，进行误差估计。
In this paper, a class of parallel algorithms for the problems in differential algebraic equations are proposed. The errors of the algorithms are estimated.
时域仿真法利用系统非线性微分代数方程为数学模型，可以充分考虑系统的非线性性质。
Time Domain Simulation USES the dynamic and algebraic equations which are definitely non-linear. This method can take all the non-linear proprieties of the power system into consideration.
标准奇异点是微分代数方程系统区别于常微分方程系统的一个标志性的拓扑结构，具有重要的理论研究意义。
The standard singular point is an important structure of the differential-algebraic equation systems(DAEs), by which DAEs are differentiated from the ordinary different equation systems (ODEs).
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