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Consider using the burger method.
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In most cases, the isolation of waxes from crude oil was carried out using acetone by various modifications of the Burger method (Burger et al. 1981), when the waxes were isolated from maltenes (Branthaver et al. 1983; Elsharkawy et al. 2000; Fazeelat 2006; Alcazar-Vara and Buenrostro-Gonzalez 2011) or saturates (Yang and Kilpatrick 2005; Lu et al. 2008).
The method is validated, using the Burgers equation, and the two-dimensional linearized Navier Stokes equation, by comparison with standard spectral or pseudo-spectral methods (in which the dimensionality of the space is not changed but very high resolution is used).
Wang et al. obtained a solitary wave of the generalized ZK-Burgers equation with a positive fractional power term by using the HB method and with the aid of sub-ODEs [33].
In Section 4, we give the classical solitary wave solutions of the ZK-Burgers equation by using the sine-cosine method and the rational solutions by using the Hirota method.
From this equation we deduce the viscous Burgers (see (4.4) below) and the nonlinear Schrodinger dynamic equations on a time-space scale by using the AKNSL method.
Continue using the French method.
We will study the general form of Benjamin-Bona-Mahony-Peregrine-Burgers (BBMPB) equation (3) using the tanh-coth method.
In this work, the exact traveling wave solutions to the (3+1 -dimensional mKdV–ZK equation and the (2+1)-dimensional Burgers equation are studied using the exp-expansion method.
In this work, we obtain new N-kink solutions and N-singular-kink solutions for new couplings of the Burgers equations with time-dependent variable coefficients (nc-BE) by using the simplified Hirota method and Backlund transformations.
Using the reductive perturbation method, the nonlinear Korteweg de Vries Burgers (KdV B) equation which governs the dynamics of the dust acoustic (DA) shock waves is derived.
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