reparametrization中文什么意思

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用"reparametrization"造句

再参量化

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The applied value of the theory of bbc curves and surfaces lies in that it can help realize the reparametrization of
7 ） bsc和bbc曲线曲面理论在机械零部件设计和加工中的应用
This thesis also presents an explicit formula that converts a triangular sbgb patch of degree n to a degenerate rectangular sbgb patch of degree nxn by reparametrization and the sbgb dual bases
利用sbgb型基函数的对偶泛函，推导出sbgb三角曲面片到退化矩形曲面片的顶点转化公式。
We can conclude that the bsc representation of curves and surfaces is the generalized form of basic spline curves and surfaces . the theory of bsc curves and surfaces can be applied to solve the reparametrization problem of basic spline curves and surfaces
结果表明，附权bbc曲线曲面是b虹ier曲线曲面的椎广形式，它在对b6zier曲线曲面进行重新参数化方面具有很高的应用价值。
Firstly , by means of the reparametrization of basic spline basis functions , the basic spline class is established and its properties are discussed . secondly , the bsc form of curves and surfaces are derived and the generating algorithms are investigated . thirdly , the relation between basic spline curves and surfaces and their bsc forms is obtained
这一部分提出了bernstein函数类和bbc函数的概念，讨论了它们的性质，在此基础上研究了bbc曲线曲面，从理论上给出了同一条b zier曲线或同一张b zier曲面的无数种不同的表达形式，同时讨论了它们之间的区别与联系；进一步论述了b zier曲线曲面和bbc曲线曲面以及有理b6zier曲线曲面和附权bbc曲线曲面的联系，与bbc曲线曲面有关的算法也有详细的描述。
Some important problems will be mainly discussed in this paper , including : the formation and representation of bsc , bbc , tbsc , tbbc curves and surfaces , some significant properties and corresponding algorithm , the expression of normal curves and surfaces in the form of bsc , bbc , tbsc , tbbc , the methods of the reparametrization of curves and surfaces based on the theory of bsc , bbc , tbsc , tbbc curves and surfaces , the application of the theory of bsc , bbc , tbsc , tbbc curves and surfaces in the reparametrization of curves and surfaces and practical modeling
3 )函数的概念，并建立了bsc 、 bbc和tbsc 、 tbbc曲线曲面的系统理论。主要研究bsc 、 bbc和tbsc 、 tbbc曲线曲面的构造、表示、性质，特征、算法；常用曲线曲面的bsc 、 bbc表示；基于bsc 、 bbc理论的曲线曲面的重新参数化方法； bsc 、 bbc理论在曲线曲面的重新参数化和实体造型中的应用。论文分为六个主要部分。