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III, some classical methods for solving the aforementioned problem.
For some classical methods for solving the equations and systems see, for example, [1, 30 33].
This chapter presents some classical methods that may be used to model elastic, viscoelastic, and elastic-plastic-type behaviors.
Some classical methods such as adsorption on activated carbon, ozonation, reverse osmosis, ion exchange on synthetic adsorbent resins, flocculation, and decantation are available for removing dye from water.
Due to the nonlinearity of a p-Laplace operator and the anisotropic variable exponent (alpha(x)), some classical methods may not directly be applied to our problem.
Due to the lack of compactness of the embedding of (W^{1,p}(Omega )hookrightarrow L ^{p^(Omega )) and the fact that the weight function (V x)) may be unbounded close to the boundary ∂Ω, some classical methods may not directly be applied to our problem.
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However, in some cases, classical methods, such as FORM/SORM methods and Monte-Carlo methods, can be computationally expensive or inaccurate.
To form the composite functions, they proposed some classical optimization methods such as cutting plane method and branch and bound algorithm.
Therefore, method V has some advantages over those classical methods.
The multiphase equilibrium calculation by the direct minimization of the Gibbs free energy has some potential advantages over classical methods, mainly because the equality of chemical potentials is a necessary but not a sufficient condition for equilibrium.
4) Classical methods: apply some classical forecasting methods, such as the scrolling GM 1,1) model, the elasticity coefficient model and a regression model to forecast the system peak load. .
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