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From the model, we derived a general capillary flow equation of motion in terms of capillary pressure and capillary diffusivity, both of which can be expressed as functions of capillary height.
In contrast to clay platelets, HNTs and H-RDP were not effective in decreasing oxygen gas permeability of PLA matrix, which was in excellent agreement with the model we derived.
By virtue of a simplified mass transfer model we derived, a new method called the early stage C-history method, has been developed to measure the key emission parameters: the gas phase SVOC concentration adjacent to the material surface (y0) and the convective mass transfer coefficient (hm).
This characterization is used as a baseline for the projection model we derived in next section.
For an LTE-A uplink transmission model, we derived SINR expressions, both with and without DFT pre-spreading.
For this noise model, we derived both exact and approximate formulas for the bias function and the noise variance function, taking clipping of the dynamic range into account.
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From this nonlinear model, we derive a linearized state space model for the spacecraft system.
Basing on the linearized model, we derive an analytical expression of a constrained controlled Poincaré map.
Inspired by Fitts' information channel model, we derive a measure of instantaneous motor throughput.
In our average-case model, we derive optimal functions under neutral (or impartial culture) probabilistic models.
From this model we derive an irrational transfer function to design a stabilizing boundary control in the frequency domain.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com