On the Flow of an Electrically Conducting Gas past a Slender Body in the Presence of a Crossed Magnetic Field

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概要

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• The flow of an electrically conducting gas pasta a slender body of an arbitrary cross section, in the presence of a crossed magnetic field, is dealt with by the magnetohydrodynamic Stokes approximation. Using a concept of the slender body theory, the perturbation velocity and the induced electric fields are shown to be quasi-two-dimensional. The fields are developed into the power-series of a parameter, Q, defined by the product of the magnetohydrodynamic Reynolds number and the pressure number. It is found that the induced electric field without any space charge remains finite even if the parameter, Q, tends to zero, and that in the case of finite value of Q some space charges appear and the flow becomes rotational.

• 社団法人日本物理学会の論文
• 1970-07-05

著者

• Kusukawa Ken-ichi

  Department Of Physics Faculty Of Science Tokyo Metroplitan University

• Kusukawa Ken-ichi

  Department Of Physics Faculity Of Science Tokyo Metropolitan University

• KUSUKAWA Ken-ichi

  Department of Physics, Faculty of Science, Tokyo Metropolitan University

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• On the Two-dimensional Compressible Flow over a Thin Symmetric Obstacle with Sharp Shoulders Placed in an Unbounded Fluid and in a Choked Wind Tunnel
• On the Transonic Flow of a Compressible Fluid Past an Axisymmetric Slender Body at Zero Incidence
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• On the Transonic Flow of a Compressible Fluid Past a Nearly Axisymmetric Slender Body
• Chapter IV Magneto-Fluid Dynamical Inviscid Flows
• Chapter III Magneto-Fluid Dynamical Channel Flows
• On the Kutta-Joukowski Condition in Magnetohydrodynamics
• The Application of Meksyn-Imai's Method to the Subsonic Flow past an Axisymmetric Body

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