Particle orbits and non-ideal MHD stability of Z-pinches
Description
Particle orbits in a linear EXTRAP vacuum magnetic field configuration are computed. The results indicate that, with an applied electric field along the axis, the particles starting near the magnetic stagnation line would gain substantial energy in the 'free fall', and are the most efficient ones to participate in the ionization process. The acquired energy depends on the electric field strength; the required value of the field is determined. The influence of the pressure anisotropy on the small wavelength internal kink (m=1) mode instability in a Z-pinch, using a generalization of Freidbergs perpendicular MHD model, is investigated. It is found that the stability criterion can not be fulfilled without violation of the fire hose stability condition. This investigation is also performed using the double-adiabatic theory. A finite Larmor radius treatment of the small wavelength kink instabilities for a Z-pinch geometry is presented. It is shown that, when the gyroviscosity is included in the perpendicular MHD model, exponentially growing Alfven waves are predicted even in a homogeneous static equilibrium with isotropic plasma pressure. The Hall effect in the incompressible Hall fluid model is considered. It is found that the Hall parameter reduces the growth rates of the kink modes, but it does not yield complete stabilization (author)
Additional details
Publishing Information
- Publisher
- Royal Inst. of Tech.
- Imprint Place
- Stockholm (Sweden)
- Imprint Pagination
- 11 p.
INIS
- Country of Publication
- Sweden
- Country of Input or Organization
- Sweden
- INIS RN
- 19102279
- Subject category
- S30: DIRECT ENERGY CONVERSION; S70: PLASMA PHYSICS AND FUSION TECHNOLOGY;
- Resource subtype / Literary indicator
- Thesis
- Descriptors DEI
- ALFVEN WAVES; HALL EFFECT; KINK INSTABILITY; LARMOR RADIUS; MAGNETOHYDRODYNAMICS; ORBIT STABILITY; ORBITS; PARTICLE KINEMATICS; PINCH EFFECT; SPATIAL DISTRIBUTION
- Descriptors DEC
- DISTRIBUTION; FLUID MECHANICS; HYDRODYNAMICS; HYDROMAGNETIC WAVES; INSTABILITY; MECHANICS; PLASMA INSTABILITY; PLASMA MACROINSTABILITIES; STABILITY