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Haar wavelet based numerical solution of nonlinear differential equations arising in fluid dynamics

机译:基于Haar小波的流体动力学非线性微分方程数值解。

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In this paper, we obtained the Haar wavelet-based numerical solution of the nonlinear differential equations arising in fluid dynamics, i.e., electrohydrodynamic flow, elasto-hydrodynamic lubrication and nonlinear boundary value problems. Error analysis is observed, it shows that the Haar wavelet-based results give better accuracy than the existing methods, which is justified through illustrative examples.
机译:在本文中,我们获得了基于Haar小波的流体动力学非线性微分方程的数值解,即电液动力流动,弹性流体动力润滑和非线性边值问题。观察到误差分析,表明基于Haar小波的结果比现有方法具有更好的准确性,这通过说明性例子得到了证明。

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