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We then applied the risk equations obtained from the derivation cohort to the validation cohort and calculated measures of discrimination.
They suggested a new method of derivation that refines both R o and B using the following equation, obtained by rearrangement of the equation of Brown & Altermatt (1985 ▸) where c and are fitted constants.
Both derivations result in the same approximate expression for the modal radiation damping in the first mode, ζr1≈2/ πI), which is in turn identical to the approximate equation obtained by Roesset and Whitman [11] using a frequency domain approach.
Nonlinear modal equations are obtained through a modal reduction technique.
The governing equations are obtained through the Hamilton's principle.
For different SSR values, sum capacities of macrocells and femtocells are obtained through analytical derivations and computer simulations and compared through various scenarios.
For the derivation of mKdV equation, we need second-order equations obtained with the use of stretched coordinates and expansion of dependent quantities in the basic fluid Eqs.
A similar transport equation has been derived previously, but a more general expression is obtained through the present derivation.
The Bayesian estimator is obtained through an analytical derivation which provides insight into the way the estimator works.
The coefficients of c are obtained through the equation: (14).
The coefficients c are obtained through the equation: (10).
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