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Based on the dynamic model, the equation of elastic deformation is then derived.
When process-to-process recycling is included in the model, the equation is still valid; however, the system-related coefficient K decreases with increasing recycling capacity.
In this model, the equation of motion for trees or grasses are coupled with the Navier Stokes equation, so turbulence in the vegetation canopy can be numerically expressed.
Including the FDVW rate for the last year into the original model, the equation of the line would change to GPA = 3.898 0.0343 FDVW.
It is established that the viscoelastic model, the equation of state along with the 1-D difference code are very effective in capturing the mechanical properties of C/PH composites over a wide range strain-rates.
According to a traditional radio channel model, the equation to describe the fading of a radio signal can be expressed in a log scale (dB) as: rho_{su} dB) = rho_{pu} dB -g_{1}-g_{2}log_{10}left(left| z^{pu}- z^{su}rho_{pu} dB -g_{1}-g_{2}log_{10}left left 1}-g_{2}log_{10}left left
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MATLAB 7.1 software was used to model the equations.
We then develop the following model: The equations are based on the following considerations.
For the first model, deriving the Equation (31) w.r.t.
Our model flips the equation on its head.
The statistical significance of the model equation and the model terms was evaluated via Fisher's test.
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