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cubic spline相关的网络例句

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与 cubic spline 相关的网络例句 [注:此内容来源于网络,仅供参考]

In this paper, based on variational principle and bilinear coordinate transformation, a spline Kantorovich method using cubic B-spline function is presented to obtain an approximate solution for the free vibration problem of arbitrary quadrilateral plates with various boundary conditions.

本文从变分原理和双线性坐标变换出发,采用基于三次B样条的康托洛维奇法得到了带有各种边界条件任意四边形板自由振动的近似解答。

This paper adopts the method of double cubic B-Spline curved surface modeling based on cubic B-Spline curve,and comes out its matrix expression.

自由曲面的数据一般是由各截面型线给出的,数据用离散点组成的列表数据表示,给定型值点的自由曲面型

In this model, a cubic B-spline curve segment is used as one element, and the FEM is adopted to find the B-spline active contour which minimize its energy.

该模型以三次B样条曲线段作为有限单元,运用有限元法对B样条主动轮廓的能量泛函极值问题进行求解,从而实现对图像的轮廓提取。

With thw cubic B spline function treated as displacements, the spline element stiffness matrix is established based on the principle of minimum potential energy.

用3次B样条函数来构造结构的位移模式,基于最小势能原理导出了桥梁结构的样条单元刚度矩阵。

Because of cubic B spline curve have several advantages such as local controllable, continuity etc, an active contour model based on cubic B spline curve is proposed in this dissertation.

针对以上问题,结合三次B样条曲线连续性及局部可控性的特点,本文提出了一种基于三次B样条曲线的主动轮廓模型。

In order to overcome these weaknesses, we use quartic B-spline structure the yield curve, which indicates the less node cubic B-spline model is better under the situation that do not use the forward rate curve, if need to make use of forward rate curve to carry on the economy analysis, the suggestion use quartic B-spline method.

为克服这些缺点,我们用四次B-样条构造收益率曲线,实证表明能克服三次B-样条曲线上述缺点。因此,在不使用远期利率曲线情况下较少节点的三次样条模型是较好选择,当需要利用远期利率曲线进行经济分析时,建议使用四次B-样条法。

And then we demarcated the saltation time and starting time of this travelling wave respectively by the first kind of cubic B-spline wavelet and the second kind of cubic B-spline wavelet.

由于行波各频率分量在线路中的传播速度是不同的,而我们所检测到的行波浪涌并非行波的最高频率分量,所以必须选取与所检测到的行波浪涌相吻合的波速。

The given method takes the Hermite interpolation curvcs and the cubic non-uniform B-spline curves as the special cases and unifies the representation of the curves interpolating the control polygon and the cubic non-uniform B-spline curves approximating the control polygon.

所给方法以Hermite型插值曲线和非均匀三次B样条曲线为特殊情形,将插值于控制点的曲线和逼近于控制多边形的非均匀B样条曲线统一起来。

Based on the theory of B spline,this paper discusses the sufficient and necessary conditions of G 1 continuity between two patches of bi cubic tensor product non uniform B spline surfaces in a special type,and gives a kind of sufficient condition of G 1 continuity so as to satisfy the need of application.

依据有关B样条理论,研究了一种特定类型的双三次张量积非均匀B样条曲面间G1光滑拼接的充要条件,且给出了此种类型的两张双三次张量积非均匀B样条曲面间G1光滑拼接的一个充分条件,以满足实际应用的需

This paper is mainly focused on data segmentation and model reconstruction problems in Reverse Engineering fields,The main contents include Sharp Featurebased quadrilateral domain extraction from a mesh model,connectivity between multiple B-spline surfaces,fast algorithm for fitting multiple B-spline surfaces on model with arbitrary topology,setting up a hierarchically structured constraintbased data model and binary cubic interpolation of splines with C~2 connectivity for type-Ⅱtriangulations on rectangular domain.

主要内容包括:网格数据的数据分割及矩形片的提取、多个B样条曲面间光滑拼接、任意模型的多个B样条曲面拟合的分块快速算法、基于二元三次样条函数在TYPE-Ⅱ分割下的曲面重建方法、基于约束和层次结构的模型表示及一个小型逆向工程软件系统的建立等。

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