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Tes@ng with C-2U discharges : Alfvenic transients amer forma@on
Flux contours expected value
Macroscopic variables ( ±σ/2 )
Recovers Hooke’s law and Newton’s second law Stability proper@es
k =∫j ∂2ψext drdz
z
φ2 ∂z
Inventory (Interferometer)
Axial Force
Fz =−2π∫RjφBRdrdz
Recovers Hooke’s law and Newton’s second law
FZ =-kzZ (kz ≈ 1.3 KN/m ) Agrees with simula@ons
FZ =ma. ( m ≈ 1.3 10-7kG) Consistent with kine@cs
Presenter : J.Romero. Sesion T07. Computational and theoretical Techniques. APS 2016.
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