WAKE OF A CHARGED PROLATE SPHERIOD AT ANGLE OF ATTACK IN RAREFIED PLASMA
Rarefied gas dynamics - wake of conducting prolate spheroid in magnet-free rarefied plasma
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Rarefied gas dynamics - wake of conducting prolate spheroid in magnet-free rarefied plasma
Rarefied gas dynamics - techniques for local charged particle density and temperature measurement in flowing plasma streams
Approximation methods applied to collective processes, plasma-particle interaction, and shock waves in rarefied plasma
Magnetic field of line current in transverse rarefied plasma stream
Damping coefficient of stationary homogeneous turbulence in rarefied plasma by determination of electric energy decay
Plasma interaction between negatively charged body and tenuous plasma stream, discussing near wake of rarefied plasma flows at mesothermal speeds
Self-consistent distribution theory of charged particles and electric potential in wake of conducting body moving rapidly in rarefied plasma
Far wake asymptotic structure in rarefied plasma flow past charged bodies
Interaction of rarefied plasma fluxes with magnetic fields of cosmic objects
Self-consistent electric potential around axisymmetric body in stationary flow of rarefied plasma
Electrodynamic forces and torques on charged bodies moving through rarefied and partially ionized earth magnetosphere and upper atmosphere
Theory for damping process in turbulent plasma, nonlinear Landau damping, correlated from Vlasov-Poisson equations
Boundary layer in nozzle of arc-heated wind tunnel, obtaining velocity, temperature and density profiles
Electrodynamic forces and torques on charged Echo II moving through rarefied ionized upper atmosphere and magnetic field of Earth
Hydrodynamic equations to describe collisionless plasma
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Problems of laboratory simulation of artificial earth satellite flight conditions in the ionosphere are examined, and a setup capable of reproducing the basic parameters of ion flows (with energies of 5-10 eV, energy spectrum width approximately 2x5 eV, and an intensity of 10 to the minus 8th power a/cm/2) past measurement instruments and satellite models is described. Possibilities for further improvement of the apparatus are discussed.
A necessary condition for the existence of undamped spatially periodic traveling waves near spatially uniform equilibria is derived. When the necessary condition is satisfied, a bifurcation analysis of Berstein-Greene-Kruskal modes is used to construct branches of such waves with wavelength equal to the fundamental wavelength. Expansions of the bifurcating potential for these waves are derived, and the reconstruction of the distribution function is discussed.