Using the St眉ckrad鈥揤ogel self-intersection cycle of an irreducible and reduced curve in pro-jective space, we obtain a formula that relates the degree of the secant variety, the degree and the genus of the curve and the self-intersection numbers, the multiplicities and the number of ...
2.1.1789 Part 4 Section 19.1.2.3, curve (Bezier Curve) 2.1.1790 Part 4 Section 19.1.2.4, f (Single Formula) 2.1.1791 Part 4 Section 19.1.2.5, fill (Shape Fill Properties) 2.1.1792 Part 4 Section 19.1.2.6, formulas (Set of Formulas) 2.1.1793 Part 4 Section 19.1.2.7, g...
2.1.1694 Part 4 Section 6.1.2.3, curve (Bezier Curve) 2.1.1695 Part 4 Section 6.1.2.4, f (Single Formula) 2.1.1696 Part 4 Section 6.1.2.5, fill (Shape Fill Properties) 2.1.1697 Part 4 Section 6.1.2.6, formulas (Set of Formulas) 2.1.1698 Part 4 Section 6.1.2.7, group ...
The service degree of automation is determined from the formula Ka.s=Σtaut/T8, where Σtaut is the total operating time of the machine in the rated service period and Ts is the rated service period of operation for the machine—months and years. The degree of automation of production is...
In addition, it must be said that the formula is valid under the conjecture that not all offsets to a fixed rational (algebraic) surface pass though a fixed point; this was proved to be true in the curve case [Degree formulae for offset curves, J. Pure Appl. Algebra195(3) (2005) ...
1.Particle swarm optimization baseddegree reductionof rational Bézier curves;基于微粒群算法的有理B zier曲线降阶 2.In this paper we propose a new cubic B-spline skeleton convolution surface modeling method based on curvedegree reduction.提出一种基于B样条曲线降阶的三次B样条曲线骨架卷积曲面造型方法。
There is a formula to calculate density: numberofedges÷numberofpossibleedges The number of edges is something we can count in the network. The number of possible edges could also be counted by looking at each node and counting each of the other nodes that it could connect to. However, the...
Consider a simple closed curve C in ℝ2 and a mapping Sign in to download full-size image Figure 3. A mapping of degree1 of C onto S1 In simple cases the following facts are clear from the above diagram. Lemma 15 Let g : C→ S1 have the above figure. Then (1) Most points of...
. the curve \(c_d\) can have any given plane curve singularity at p provided that its degree d is sufficiently big. thus, it is natural to ask question 1.1 what is the worst singularity that \(c_d\) can have at p ? denote by \(m_p\) the multiplicity of the curve \(c_d\)...