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These spline basis functions can be considered as a kind of generalization of traditional B-spline basis functions, where the shape primitives used are control points or control polygons.
Here, p ∈ N is the polynomial degree, K ˇ 0 and W 0 are knots and weights as in Section 4.3 and (C i ) i ∈ Z are control points in R 2 which are periodic for closed Γ = ∂ Ω.
The function was defined as (2) f (u ′, v ′ ) = a 1 + a u u + a v v + ∑ i = 0 n − 1 w i U (| p i − (u, v ) | ), where P i are control points coordinates in the template image and U is a basis function for measuring the distance.
Similar(57)
Events with such mechanisms may be considered to be "control points" in the overall pathway.
Many of the candidate genes interact with each other and may be control points that participate in a large number of additional interactions.
The y-values to be interpolated are called control points and the corresponding t-values knots.
These special points in the head model are called "control points" and they are shown as red dots in Figure 5.
The design variables are the control points, while the gradients are calculated using the continuous adjoint formulation.
Starting and ending points are specified, while all other points are called control points.
Such nodes are considered to be critical control points in the network.
Rates of restoration at respective measurement points when the load was controlled at points A to E are listed in Figure 8.
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