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An optimal control methodology is derived for generating pulse shapes as simple parameterized functions.

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An analytical expression is derived for the current transient generated by electrochemical nucleation and three-dimensional growth of metal nanoparticles under mixed kinetic-diffusion control.

An exact analytic solution is derived for the 2D acoustic pressure field generated by a time-harmonic line mass source located above an impedance surface with uniform grazing flow.

Analytical equations are derived for the cumulant generating function (CGF) of the limit-state function in standard normal variables, and then the saddlepoint is found by equating the derivative of the CGF to the limit state.

General closed-form formulas are derived for the phase noise generated by LC tanks losses and MOS transistors noisy current.

An illumination mapping between the work plane and the horizontal plane was derived for sensor placement to generate rules for sensor layout.

Closed-form expressions for the cumulative distribution function and the probability density function of the end-to-end signal-to-noise ratio are presented, while analytical formulae are derived for the moments and the moment generating function.

Uniform gradient estimates are derived for diffusion semigroups, possibly with potential, generated by second order elliptic operators having irregular and unbounded coefficients.

Simple analytical expressions have been derived for the amplitudes and shapes of generated waves and for the most important parameter characterising the phenomenon of tyre standing waves the vehicle critical speed beyond which the standing waves occur.

CDKN1C/GAPDH ratios were derived for each run.

The amplification efficiencies were 2 for all the genes using the 2−ΔΔCq method, while those used in efficiency-corrected and LightCycler methods were derived from generated calibration curves for each gene (LightCycler version 4.0).

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