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Improved Empirical Eigenfunctions Based Model Reduction for Nonlinear Distributed Parameter Systems

机译:基于改进的经验特征函数模型减少对非线性分布参数系统

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摘要

Karhunen—Loeve (KL) decomposition is a popular approach for determining the principal spatial structures from the measured data. Empirical eigenfunctions (EEFs) can generally generate a relatively low-dimensional model among all linear expansions. The current study proposes improved EEFs for model reduction of the nonlinear distributed parameter systems (DPSs) by the basis function transformation from initial EEFs. The basis function transformation matrix is obtained using the balanced truncation method. This performance is proved theoretically. The numerical simulations for the rescaled Kuramoto— Sivashinsky equations show that using the improved EEFs has an evidently better performance than using the same number of the initial EEFs.
机译:Karhunen-Loeve(吉隆坡)分解是很受欢迎的方法确定的主要空间从测量数据结构。特征函数(eef)通常可以生成一个相对低维模型在所有线性的扩张。eef减少模型的非线性分布参数系统(离散长)的基础从最初的eef函数变换。基函数的变换矩阵采用平衡截断法。从理论上证明了性能。数值模拟的新Kuramoto -Sivashinsky方程表明,使用改善eef显然有一个更好的性能比使用相同数量的初始eef。

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