Compression dynamics of quasi-spherical wire arrays with different linear mass profiles


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Abstract

Results of experimental studies of the implosion of quasi-spherical wire (or metalized fiber) arrays are presented. The goal of the experiments was to achieve synchronous three-dimensional compression of the plasma produced in different regions of a quasi-spherical array into its geometrical center. To search for optimal synchronization conditions, quasi-spherical arrays with different initial profiles of the linear mass were used. The following dependences of the linear mass on the poloidal angle were used: ml(θ) ∝ sin–1θ and ml(θ) ∝ sin–2θ. The compression dynamics of such arrays was compared with that of quasi-spherical arrays without linear mass profiling, ml(θ) = const. To verify the experimental data, the spatiotemporal dynamics of plasma compression in quasi-spherical arrays was studied using various diagnostics. The experiments on three-dimensional implosion of quasi-spherical arrays made it possible to study how the frozen-in magnetic field of the discharge current penetrates into the array. By measuring the magnetic field in the plasma of a quasi-spherical array, information is obtained on the processes of plasma production and formation of plasma flows from the wire/fiber regions with and without an additionally deposited mass. It is found that penetration of the magnetic flux depends on the initial linear mass profile ml(θ) of the quasi-spherical array. From space-resolved spectral measurements and frame imaging of plasma X-ray emission, information is obtained on the dimensions and shape of the X-ray source formed during the implosion of a quasi-spherical array. The intensity of this source is estimated and compared with that of the Z-pinch formed during the implosion of a cylindrical array.

About the authors

K. N. Mitrofanov

Troitsk Institute for Innovation and Thermonuclear Research

Author for correspondence.
Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

V. V. Aleksandrov

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

A. N. Gritsuk

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

E. V. Grabovski

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

I. N. Frolov

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

Ya. N. Laukhin

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

G. M. Oleinik

Troitsk Institute for Innovation and Thermonuclear Research

Email: mitrofan@triniti.ru
Russian Federation, Troitsk, Moscow, 142190

O. G. Ol’khovskaya

Keldysh Institute of Applied Mathematics

Email: mitrofan@triniti.ru
Russian Federation, Miusskaya pl. 4, Moscow, 125047


Copyright (c) 2016 Pleiades Publishing, Ltd.

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