Abstract <p> The global solvability and local uniqueness of solutions of a boundary value problem forthe stationary magnetohydrodynamic equations for a heat-conducting fluid with variablecoefficients are proved. A maximum-and-minimum principle for the temperature is established.</p>

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Boundary Value Problem for Stationary Magnetohydrodynamic Equations of Heat-Conducting Fluid with Variable Coefficients

  • R. V. Brizitskii

摘要

Abstract

The global solvability and local uniqueness of solutions of a boundary value problem forthe stationary magnetohydrodynamic equations for a heat-conducting fluid with variablecoefficients are proved. A maximum-and-minimum principle for the temperature is established.