Shielding in Anisotropic Plasmas
Shielding by anisotropic electron plasmas with nonzero streaming, calculating shielding clouds and density-density correlation functions
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Shielding by anisotropic electron plasmas with nonzero streaming, calculating shielding clouds and density-density correlation functions
Heating of electrons in plasma with anisotropic ion velocity distribution
Discontinuities in collisionless plasma with anisotropic pressures, using Chew-Goldberger- Low theory
Magnetogravitational instability of anisotropic plasma with Hall effect
Helmholtz-Kelvin instability in anisotropic plasma
Transient radiation of electric dipole in uniaxially anisotropic plasma examined for signal frequency greater and less than plasma frequency
Approximate mode decomposition for treating boundary value problems for uniform compressible anisotropic plasma
The dispersion properties of plasma waves in a relativistic homogeneous plasma propagated along a strong magnetic field are studied. It is shown that the non-damping plasma waves exist in the frequency range omega sub p or = omega or = omega sub L. The values of omega sub p and omega sub L are calculated for an arbitrary homogeneous relativistic function of the particle distribution. In the case of a power ultrarelativistic distribution, it is shown that, if the ultrarelativistic tail of the distribution drops very rapidly, slightly damping plasma waves are possible with the phase velocity (omega/K)c.
The kinetic structure of rotational discontinuities (RDs) in anisotropic plasmas with T-perpendicular/T-parallel is greater than 1 is investigated by using a 1D electromagnetic hybrid code. To form the RD, a new approach is used where the plasma is injected from one boundary and reflected from the other, resulting in the generation of a traveling fast shock and an RD. The results show that across the RD both the magnetic field strength and direction, as well as the plasma density change. Given that such a change can also be associated with an intermediate shock, the Rankine-Hugoniot relations are used to confirm that the observed structures are indeed RDs. It is found that the thickness of RDs is a few ion inertial lengths and is independent of the rotation angle. Also, the preferred sense of rotation is in the electron sense; however, RDs with a rotation angle larger than 180 deg are found to be unstable, changing their rotation to a stable ion sense.
Kelvin-Helmholtz instability due to tangential discontinuity of velocities between two streams of anisotropic plasma, noting monotonic and growing- wave instabilities
Stability of hard-core pinch device with anisotropic plasma pressure
Current distribution and input impedance of infinite cylindrical antenna in anisotropic plasma, treating it as boundary value problem
H-plane bifurcation of parallel plate waveguide filled with anisotropic plasma
Radiation from dipole antenna immersed in half space of uniaxial anisotropic plasma
Current distribution and input admittance of infinitely long cylindrical antenna driven by slice generator and immersed in anisotropic plasma
A general method is given to derive the current-potential relations in anisotropic plasmas. Orbit limit current is assumed. The collector is a conductive sphere or an infinite cylinder. Any distribution which is an arbitrary function of the velocity vector can be considered as a superposition of many mono-energetic beams whose current-potential relations are known. The results for two typical pitch angle distributions are derived and discussed in detail. The general properties of the current potential relations are very similar to that of a Maxwellian plasma except for an effective temperature which varies with the angle between the magnetic field and the charging surface. The conclusions are meaningful to generalized geometries.
Simulating magnetically confined fusion plasmas presents a uniquely challenging problem due to the nonlinear anisotropic heat conduction. We introduce the MAPS (MFEM Anisotropic Plasma Solver) tool, which uses a high-order finite element method to compute transport solutions on unstructured meshes. We show results for a set of three 2-D verification tests, two of which demonstrate the expected convergence properties for various mesh resolutions and polynomial degrees. We then discuss the convergence rate for the third test.
Exact expression for input impedance of small loop of electric current when loop is immersed in infinite, homogeneous, cold anisotropic plasma