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algebraic curve相关的网络例句

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The algorithm of segment rational quadratic B-spline approximation to algebraic curve was discussed in detail.

详细地讨论了代数曲线的分段有理二次B样条逼近算法。

Thesis is devoted to construct and analysis piecewise rational splines, algebraic curve and surface for interpolation.

首先对参数曲线曲面、代数曲线曲面等问题的历史背景和研究现状进行了综述,并归纳了本文所做的工作。

And they found an intrinsic inyariant of any algebraic curve by means of spline approach. So, We can apply some methods and conclusions of one hand to the other hand.

由此,我们可以看出,通过此等价关系,我们可以把一个方面的某些方法与结论应用到另一个方面。

As a result,the general methods for constructing the unisolvent set for bivariate Hermite interpolation in R~2 and along a plane algebraic curve are deduced,respectively.

然而,插值多项式的存在唯一性问题是必须首先解决的问题之一·本文中我们将研究一般性的二元Hermite插值问题。

As applications of Riemannian surface and algebraic curve theory in integrable system, Abel-Jacobi coordinates are introduced suitably by the Lax matrix, from which straightening out of the flows are given.

作为Riemann面和代数曲线理论在可积系统中的应用,利用Lax矩阵合适地引入Abel-Jacobi坐标,使得对应的流拉直。

A complete series of the piecewise algebraic curve consists of all effective ordinary cycles in an equivalence class {A} and all effective singular cycles which are equivalent specifically to cycle A.

分片代数曲线的完全列是由所有属于同一等价类的有效正常循环以及所有与它特等价的有效奇异循环构成。

Therefore, the property, of Pascal line is important for both algebraic curve and singularity of spline space The aim of this paper is to find common properties among conic curves which have the same Pascal line and compute the track of Pascal lines.

所以,对于Pascal线性质的讨论,对于代数曲线以及多元样条空间的结构方面的研究也起着重要作用。

In this paper, multivariate Lagrange interpolation problems are systemically discussed,and through amending Cramer Strange Proposition and proving interpolation theory, the geometry construction of the properly posed sets of nodes along the plane algebraic curve is studied, at the same time, a number of practical constructing methods are given.

本文系统阐述了多元Lagrange插值问题,通过修正Cramer奇论并用插值法加以证明,进一步对沿平面代数曲线插值唯一可解点组的几何结构进行深入的研究,同时得到了一些实用性较强的构造方法。

Asapplications of Riemannian surface and algebraic curve theory in integrablesystem,Abel-Jacobi coordinates are introduced suitably by the Lax matrix,from which straightening out of the flows are given.

作为Riemann面和代数曲线理论在可积系统中的应用,利用Lax矩阵合适地引入Abel-Jacobi坐标,使得对应的流拉直。

In this paper,some problems on bivariate Hermite interpolation by polynomial are studied.The concepts of strong H-basis and Hermite interpolation along a plane algebraic curve are proposed.

1引言如所知,光滑函数方法被广泛地应用于计算机辅助几何设计,有限元及散乱数据插值与拟合(Scattered data fitting and interpolation)等领域·在应用该方法过程中,有关光滑或Hermite插值格式及其显式表达式问题的研究是至关重要的一个方面。

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