An Axis System for Five and Six Degree of Freedom Airplane Dynamic Problems

William Wynn
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Abstract

extend to infinity (where B = B^, the constant applied field), it follows that B = constant everywhere. In other words, for the particular case of (a) an infinite, straightsided, two-dimensional (x, y plane) wedge, (b) moving with constant vertical velocity (c) impacting on a semi-infinite incompressible perfect conductor (d) with applied magnetic field BA = BAk, where BA = constant, the magnetic field has no effect whatever upon the dynamic behavior of the wedge—that is, the pressure on and velocity of the wedge may be determined from the usual conservation equations of incompressible hydrodynamic theory, without regard for magnetic effects. From a similar analysis of the steady-state two-dimensional form of Eqs. ( l ) (3) , we may conclude the magnetic field B is constant along each streamline for these flows.
求解五自由度和六自由度飞机动力学问题的轴系
扩展到无穷(其中B = B^,常数施加的场),则B处处都是常数。换句话说,对于(a)一个无限的,直的,二维(x, y平面)楔形,(b)以恒定的垂直速度运动(c)撞击半无限的不可压缩的完美导体(d),外加磁场BA = BAk,其中BA =常数,磁场对楔形的动态行为没有任何影响,即:楔体上的压力和速度可以不考虑磁效应,由不可压缩流体力学中常用的守恒方程来确定。从稳态二维形式方程的类似分析。由(1)(3)可知,这些流的每条流线上的磁场B都是恒定的。
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