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1·The iteration algorithm to estimate shape parameter is first present.

首次提出一种迭代求取形状参数稳健估计的算法。

2·The iteration algorithm to estimate shape parameter was first presented.

首次提出了一种迭代求取形状参数稳健估计的算法。

3·Then the shape parameter can adjust the curves 'shape with the same control polygon.

形状参数可以在同一个控制多边形内调整曲线的形状。

4·With the elevation of order, feasible range of the shape parameter value is extended.

随着阶数的升高，形状参数的取值范围将扩大。

5·Based on the presented functions, the polynomial curves with a shape parameter are constructed.

基于给出的调配函数，构造了带形状参数的多项式曲线。

6·The new method gets the formula of shape parameter, from the extreme theory, then gets the result from trial.

该方法从极值的理论求解出发，求得关于形状参数的关系式，然后进行迭代得到结果。

7·Moreover the shape of the quasi Bézier curves with the same control polygon can be adjusted by changing the shape parameter value.

对给定的控制多边形，可以通过改变形状参数的值来调整曲线的形状。

8·However, when the shape parameter is larger than 1, we only obtain that the minima is larger and maxima is smaller in stochastic order.

然而当形状参数大于1时，样本对应的极大值和极小值统计量有着相反的一般随机序。

9·Generation into the optimal threshold AMSE (asymptotic mean squared error) provide options for moment estimates order of shape parameter.

代入最优阀值的渐近均方误差为我们提供了形状参数矩估计阶的选择依据。

10·As the increase o the value of a shape parameter, the curves approach locally the control polygon constructed by the interpolation points.

曲线表示式中带有一个局部形状参数，随着一个局部形状参数值的增大，所给曲线将局部地接近插值点构成的控制多边形。