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This algorithm uses a cylindrical grid approximation technique to give both approximate solution and exact solution.
A moving least squares approximation technique is employed to approximate the transverse displacement field without using rotational degrees of freedom.
The A-harmonic approximation technique is a natural extension of harmonic approximation technique.
The coefficients related to the approximation technique are given.
Second, SAX helps to eliminate noise as it is an approximation technique.
This algorithm utilizes the smooth approximation technique, solving the derivative problem of L 1 norm.
The next lemma is a prerequisite for applying the A-caloric approximation technique.
A numerical approximation technique was required to solve the above differential equations.
We seek approximation technique to provide a scalable solution for the two-dimensional case.
Therefore, we may propose the use of any approximation technique to solve such integrals.
To reduce the computational complexity of Equation (13), we employ an approximation technique.
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