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Modified Bezier Curves with Shape-Preserving Characteristics Using Differential Evolution Optimization Algorithm

机译:差分演化优化算法的修正保形贝塞尔曲线

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摘要

A parametric equation for a modified Bezier curve is proposed for curve fitting applications. The proposed equation contains shaping parameters to adjust the shape of the fitted curve. This flexibility of shape control is expected to produce a curve which is capable of following any sets of discrete data points. A Differential Evolution (DE) optimization based technique is proposed to find the optimum value of these shaping parameters. The optimality of the fitted curve is defined in terms of some proposed cost parameters. These parameters are defined based on sum of squares errors. Numerical results are presented highlighting the effectiveness of the proposed curves compared with conventional Bezier curves. From the obtained results, it is observed that the proposed method produces a curve that fits the data points more accurately.
机译:提出了用于修正贝塞尔曲线的参数方程,用于曲线拟合应用。提出的方程式包含用于调整拟合曲线形状的成形参数。形状控制的这种灵活性有望产生一条曲线,该曲线能够跟随任何离散数据点集。提出了一种基于差分进化(DE)优化的技术,以找到这些成形参数的最佳值。拟合曲线的最佳性是根据一些建议的成本参数定义的。这些参数是基于平方和误差定义的。数值结果表明,与传统的贝塞尔曲线相比,该曲线的有效性更高。从获得的结果可以看出,所提出的方法产生的曲线可以更准确地拟合数据点。

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  • 来源
    《Advances in numerical analysis》 |2013年第2013期|858279.1-858279.8|共8页
  • 作者单位

    Department of Electrical and Electronic Engineering, Bangladesh University of Engineering and Technology, Dhaka, 1000, Bangladesh;

    Department of Electrical and Electronic Engineering, Bangladesh University of Engineering and Technology, Dhaka, 1000, Bangladesh;

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