论文标题
平面曲线的几何连续性在Riordan矩阵方面和F-eredal问题的应用
Geometric continuity of plane curves in terms of Riordan matrices and an application to the F-chordal problem
论文作者
论文摘要
本文的第一个目标是提供订单K的几何连续性条件的说明，该条件是根据Riordan矩阵称为Beta-constraints的几何连续性。第二个是在行动中看到这种新的公式，以解决有关平面几何形状中的一般和经典问题的分析解决方案唯一性的理论cueTion：f串联问题。
The first goal of this article is to provide an statement of the conditions for geometric continuity of order k, referred in the bibliography as beta-constraints, in terms of Riordan matrices. The second one is to see this new formulation in action to solve a theoretical cuestion about uniqueness of analytic solution for a general and classical problem in plane geometry: the F-chordal problem.
