Abstract
We investigate the implosion of a dense theta-pinch plasma driven by an annular finite-thickness gas-puff Z-pinch. The imploding Z-pinch traps an axial magnetic field B-z, compressing it to large values in an extremely short time. The temporal variation of B-z then induces an azimuthal B current on the surface of a fibre placed on the axis, with a rise time an order of magnitude shorter than the rise time of the Z-pinch current. Our numerical results demonstrate that, for a thick gas-puff layer, maximum compression occurs before the current peaks. We also find that at peak compression, fuel densities of the order of 10(25) cm(-3) and temperatures above 10 keV can be achieved on a time scale of the order of 0.1 ns. Thus a Lawson parameter n tau approximate to 10(14) s cm(-3) for a DT fibre becomes achievable. The snowplough effect in the Z-pinch exercises a stabilization effect on the growth of sausage and Rayleigh-Taylor instabilities. In the limit of a very thin gas-puff layer, previous results are fully recovered.