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This article is cited in 3 scientific papers (total in 3 papers) Solvability of the Boundary-Value Problem for Equations of One-Dimensional Motion of a Two-Phase Mixture I. G. Akhmerova, A. A. Papin Altai State University, Barnaul Abstract: For the system of equations of one-dimensional nonstationary motion of a heat-conducting two-phase mixture (of gas and solid particles), the local solvability of the initial boundary value problem is proved. For the case in which the intrinsic densities of the phases are constant and the viscosity and the acceleration of the second phase are small, we establish the “global” (with respect to time) solvability and the convergence (as time increases unboundedly) of the solution of the nonstationary problem to the solution of the stationary one. Keywords: two-phase mixture of gas and solid particles, nonstationary motion of a two-phase mixture, the maximum principle for concentration and intrinsic density, Reynolds number, Froude number. DOI: https://doi.org/10.4213/mzm10346   Full text:
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English version: Mathematical Notes, 2014, 96:2, Bibliographic databases:     
UDC: 517.946 Received: 12.07.2013 Citation: I. G. Akhmerova, A. A. Papin, “Solvability of the Boundary-Value Problem for Equations of One-Dimensional Motion of a Two-Phase Mixture”, Mat. Zametki, 96:2 (2014), 
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Citing articles on Google Scholar: Russian citations, English citations Related articles on Google Scholar: Russian articles, English articles This publication is cited in the following articles:
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