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In this section, we present some numerical results showing the validity of the approximation scheme and discuss the approximate velocity profile.
This paper tests the validity of the approximation.
This is due to the validity of the approximation in (16) for high SNR.
This annexe presents the validity of the approximation of a Riemann discrete summation as an integral.
The validity of the approximation method is verified by the results of the numerical FEM analysis.
Numerically, the validity of the approximation remained highly accurate even for synaptic time constants 0.4 ≲ τ I / τ M ≲ 2.6.
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In this section we examine the validity of the approximations expressed by formulas (16) and (21) for the surface impedance Zp given exactly by Eq. (4).
This verifies the validity of the approximations in this paper for the classical channel estimation problem. Figure 1 Channel estimation NMSE based on Subsection 5.1 with R R = S R. n T = 4, n R = 2, B = 6, a = 99.
The solution obtained has been compared with the numerical solution of Roper, Hatch and Pigford and found to be in good agreement, thus proving the validity of the approximations.
However, the validity of our main results goes well beyond the validity of the approximations that went into our birth-and-death model.
In the numerical results and simulations conducted throughout this paper, the validity of the Gaussian approximation for has been validated by testing for normality with the Lilliefors test for the selected values of and.
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