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The "highest rate" selection algorithm uses Table 1, to lookup the AMC index that corresponds to the region where the measured (text {ppSNR}^{j^) falls; thus, selecting the maximum AMC mode that satisfies the target BER constraint.
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From Table 1, we determine that AMC3 (QPSK and coding rate 3/4) is the minimal AMC mode that would satisfy the specified target data rate.
The first mode of deflection function that satisfies the boundary conditions is introduced into this nonlinear governing partial differential equation and then a Galerkin-based procedure is utilized to obtain a Duffing-type nonlinear ordinary differential equation with a cubic nonlinear term.
Suppose that satisfies and satisfies.
Assume that satisfies and satisfies.
Based on the assumed mode shapes that satisfy the geometric boundary conditions, the modal equation of motion for a simply supported imperfect plate is obtained by performing the Galerkin procedure and then solved by the Runge-Kutta method.
Does that satisfy Mr Freeh?
That satisfied the old lady.
Would that satisfy the Daily Mail?
Assume that satisfy and, satisfies, and satisfies.
That satisfied him.
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