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Our aim in this paper is to present tanh, exponential function and sech p -tanh p methods to Equation 1.
So far, we applied different estimation methods to Equation (1) to get the most consistent results but we used the sample including both developed and developing countries.
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The derivation of SINR distribution in this paper is semianalytical in the sense that the PDF can be easily calculated by applying standard numerical methods to equations obtained from analysis.
Now, we apply the typical collocation method to equation (4.27).
Finally, we extend this method to equation (1.1) in the (H^{1} -sub-critical case: (1} -sub-critical
The average values of k a,i were fitted (least squares method) to Equation 4 to determine α and β for each anode-filter combination.
As a test of mean-square convergence, we apply the IM method to equation (5.1) on the interval ([0,1]) with the parameter I.
The first set is based on the application of the OLS method to Equation (1) using the whole sample of developed and developing countries.
For any step-size (h>0), if the exponential Euler method to equation (2) generates a numerical approximation that satisfies lim_{nrightarrowinfty}E|x_{n}|^{2}=0 (10) then the numerical method applied to equation (2) is said to be general mean-square stable.
In general, it is necessary to use numerical methods to solve equation (8).
There is a technical difficulty in applying variational methods directly to equation ((B_{mu})).
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