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Again, such a high approximation error makes it difficult to obtain significant P-values.
In general, similar PFMs have a high approximation error for overlapping windows since overlapping occurrences induce high dependencies between two windows.
High parameter values for these fast processes result in high values of the exponents a i and therefore in a high approximation quality (Equation 26).
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Approximating the discrete spectral distances through the Taylor approximation of the filter map, the proposed computation is independent of the evaluation of the Laplacian spectrum, bypasses the computational and storage limits of previous work, which requires the selection of a specific subset of eigenpairs, and guarantees a higher approximation accuracy and a lower computational cost.
This is essentially a high frequency approximation and explicit criteria are presented for the estimation of the lower limiting frequency in practical applications.
A high order approximation approach is further presented from the exact relationship and compared with the existing first-order approximation approach and the proposed iterative procedure.
Further, a high order approximation for such an estimator is explored and its consistency is proven.
This has the effect of making the distributed search evolve, over all nodes, to a high quality approximation set, with minimum communications.
This paper provides a method for obtaining the harmonic Green's function for flexural waves in semi-infinite plates with arbitrary boundary conditions and a high frequency approximation of the Green's function in the case of convex polygonal plates, by using a generalised image source method.
By using a high SNR approximation of derived CDF, we obtain a simple closed-form expression for the outage probability of the overall system.
Finally, the method is illustrated by solving the problem in L-shaped polygon, and a high accurate approximation for the stress intensity factor is given.
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