Abstract
Nonlinear asymptotic equations that describe the wave motions of two-phase media consisting of a gas and solid heavy particles suspended in it are derived. Within the framework of the theory developed, it is shown that there exists an exact mathematical analogy between the motions of two-phase and chemically active media. By means of this analogy, it is possible to pass from well-known results for chemically active media to two-phase systems without making any changes.
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