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Extension of Quadratic Uniform B-Spline Curves Based on the Linear Combination of Basic Functions

机译:基于基本函数线性组合的二次均匀B样条曲线的扩展

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Based on the linear combination of B-spline bask functions,the quadratic uniform B-spline curves is extended. The extended curves not only include the original ones but also show much better shape-control and position-adjusting capability than the given ones. And the extended curves keep the form of quadratic polynomials. Its expression is simpler than that of the traditional shape parametric curves. Moreover,some properties of the extended curves are discussed in details. It is easy to find that,by adjusting the value of the shape factor,the shape and position of the curves can be changed. Meanwhile,the representation of the closed curves becomes very simple. So the generalized curves have theoretical significance and applicable value in the design of free curves and surfaces.
机译:基于B样条函数的线性组合,扩展了二次一致的B样条曲线。扩展的曲线不仅包括原始曲线,而且还显示出比给定曲线更好的形状控制和位置调整能力。并且扩展曲线保持二次多项式的形式。它的表达比传统形状参数曲线更简单。此外,详细讨论了扩展曲线的一些特性。容易发现,通过调整形状因数的值,可以改变曲线的形状和位置。同时,闭合曲线的表示变得非常简单。因此,广义曲线在自由曲线和曲面的设计中具有理论意义和应用价值。

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