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to those for which the equations were designed.
Second-order polynomial models were calculated and reduced equations were designed by neglecting non-significant (P < 0.01) regression coefficients.
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The DC solutions of the models will vary from simulator to simulator because of the manner the equations are designed.
The empirical equations are designed to be applicable for all present and immediate future fuels.
The piece-level equations are designed to be used in inventory applications that survey CWD.
The prevailing momentum equations are designed by manipulating Casson fluid model.
A set of new dispersion equations was designed for the entire transparency range.
The tree and stand-level prediction equations are designed for use in GIS or growth and yield modeling systems.
Discontinuous Galerkin schemes that either conserve or dissipate a discrete version of the energy associated with these equations are designed.
If recursive equations are designed carefully, it could be possible to partition a line without any central point or boundary point.
The parity equations are designed based on ordinary differential equations modeling some links between the successive output and input vector derivatives.
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