Joule loss due to compressibility of gas in a channel of variable section
- 24 Downloads
It is known that closed electric currents arise in a conducting medium moving in a non-uniform magnetic field. These currents lead to additional energy loss and adversely affect the characteristics of magnetohydrodynamic channels. (The numerous investigations of these effects are dealt with in the review [2, 3].) Eddy electric currents are also formed, however, when a medium flows in a uniform magnetic field perpendicular to the to the plane of motion if the channel has a variable cross section and the medium is compressible , This paper is devoted to an investigation of some features of these flows. It is assumed in the analysis that the gas flows in channels whose geometry varies slightly.
KeywordsMagnetic Field Mathematical Modeling Mechanical Engineer Energy Loss Compressibility
Unable to display preview. Download preview PDF.
- 1.A. B. Vatazhin, “Joule loss due to gas compressibility in a channel of variable cross section,” in: Summaries of Reports to the Third All-Union Conference on Theoretical and Applied Mechanics [in Russian], AN SSSR, Moscow, 1968.Google Scholar
- 2.A. B. Vatazhin and S. A. Regirer, “Electric fields in channels of magnetohydrodynamic devices,” in: J. Shercliff, The Theory of Electromagnetic Flow Measurement [Russian translation], Mir, Moscow, 1965.Google Scholar
- 3.S. A. Regirer, Magnetohydrodynamic Flows in Channels and Tubes [in Russian], VINITI, Moscow, 1966.Google Scholar
- 4.L. Bers, Subsonic and Transonic Gas Dynamics [Russian translation], Izd-vo inostr. lit., Moscow, 1961.Google Scholar
- 5.Yu. P. Emets, “The plane contact problem in the electrodynamics of continuous media in the presence of the Hall effect,” [Journal of Applied Mechanics and Technical Physics], PMTF, no. 4, 1966.Google Scholar
- 6.B. Noble, Methods Based on the Wiener Hopf Technique for the Solution of Partial Differential Equations [Russian translation], Izd-vo Inostr. Lit., Moscow, 1966.Google Scholar
- 7.M. A. Lavrent'ev and B. V. Shabat, Methods of the Theory of Functions of a Complex Variable [in Russian], Nauka, Moscow, 1965.Google Scholar