Vacuum stellarator: direct approach
D. Palumbo, O. Sauter, X. Garbet, Elio Sindoni
Abstract
D. Palumbo, O. Sauter, X. Garbet, Elio Sindoni
Abstract
It’s well known that rotation transform ι produce a poloidal flux. Here I consider such φ, in the next paper the calculation of ι. In any toroidal vacuum field B¯ = Δ¯f. We call S1 the equipotential surfaces. In the axisimmetric case there are the S1 on the meridional half planes, the B¯‐lines are circulars, and B is constant on each line. There is toroidal flux Φ, but no poloidal flux Φp. It is supposed that a suitable toroidal arrangement of external coils generates inside a toroidal volume V1, limited by a toroidal surface S3(w1) a magnetic field B¯ having the following properties.
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It’s well known that rotation transform ι produce a poloidal flux. Here I consider such φ, in the next paper the calculation of ι. In any toroidal vacuum field B¯ = Δ¯f. We call S1 the equipotential surfaces. In the axisimmetric case there are the S1 on the meridional half planes, the B¯‐lines are circulars, and B is constant on each line. There is toroidal flux Φ, but no poloidal flux Φp. It is supposed that a suitable toroidal arrangement of external coils generates inside a toroidal volume V1, limited by a toroidal surface S3(w1) a magnetic field B¯ having the following properties.
Key concepts: Stellarator, Toroid, Physics, Flux (metallurgy), Toroidal and poloidal, Equipotential, Magnetic flux, Tokamak