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It is easily recognizable that there are many kinds of lifewriting, but one kind can easily shade into another; no standard basis for classification has yet been developed.
on the standard basis.
where e j denotes the j th standard basis vector.
One of the most known basis is so-called standard basis.
However, using the standard basis we will identify and, and in that case and coincide in.
Here { e 1, e 2, …, e n } represents the standard basis for R n.
The performance of the proposed bases is compared to the standard basis using Jacobi polynomials.
It is a method of establishing the standard basis of a nonlinear polynomial system as follows.
Let Π1 be the Bieberbach group generated by the standard basis {e1, e2, e3} of ℝ3.
The values of the characteristics can form a standard basis for designing construction earthworks.
For standard basis vectors, we give an algorithm with optimal competitive ratio 1/2.
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