The degree reduction of curves is an important issue; in (G^{k} -degree reduction, we approximate a disk Bézier curve of deG^{k} -degreeisk Béziereductionf degree m, (m< n), under the satisfaction of boundary conditions and minimum error requirement.
In order to achieve the minimum error of (19), the training sequences should satisfy the semiunitary condition (18).
Our procedure implies some important methodological aspects that have to be kept in mind: The value of m = 10 has been selected by the condition that the final result displays a minimum error.
Overall, it is verified that the proposed method shows the highest performance especially in the noisy environments, i.e. it has minimum error and the estimation anomalies is less than 5% even in low SNR condition.
The stop condition is usually the maximum number of allowed iterations for PSO to execute or the minimum error requirement.
"Employees can pick out things quickly, with minimum error".
The green dot indicates minimum error.
where ε is the minimum error threshold defined by engineer.
The interpolation process can break through the minimum error.
The best number of trees has the minimum error rate and a constant error rate nearby.
