Using the Radial Interferometer-Polarimeter on DIII-D to reconstruct magnetic field fluctuations of the (1,1) tearing mode
POSTER
Abstract
Magnetohydrodynamic (MHD) kink/tearing modes with (m,n) = (1,1) (m and n being the poloidal and toroidal mode numbers respectively) are ubiquitously observed in tokamak plasmas undergoing sawtoothing. These modes have been observed to generate a non-negligible current/emf via dynamo action in steady-state, sawtooth free discharges [1]. This is evidenced by the cross-phase between fluctuating radial magnetic field δBr and, fluctuating electron temperature δTe (diamagnetic dynamo) or fluctuating density field δne (MHD or single fluid dynamo) deviating from a value of π/2. In this work, we demonstrate a technique for reconstructing the space and time resolved δBr in sawtoothing discharges with (1,1) tearing mode using the Radial Interferometer-Polarimeter (RIP) diagnostic on DIII-D. The amplitude of δBr is obtained by fitting the power of the signals from three polarimetry chords and one poloidal Mirnov coil using a scatter-search algorithm. The fitting function involves three fitting parameters which are assumed to evolve on a timescale much slower than the mode rotation. The magnetic perturbation amplitude peaks in the core at 30 G and the phase of δBr w.r.t. δTe is obtained from the phase of the RIP polarimetry signals. The reconstructed δBr can then be used to study the different dynamo mechanisms and their effects on sawteeth.
This work was supported by the U.S. D.O.E. contract DE-FC02-04ER54698 and DE-SC0019004
[1] Mao et al., PRR 5(2), L022047 (2023)
This work was supported by the U.S. D.O.E. contract DE-FC02-04ER54698 and DE-SC0019004
[1] Mao et al., PRR 5(2), L022047 (2023)
Presenters
-
Gaurav Prabhudesai
University of California, Los Angeles
Authors
-
Gaurav Prabhudesai
University of California, Los Angeles
-
Jie Chen
University of California, Los Angeles
-
David L Brower
University of California, Los Angeles
-
Weixing Ding
University of Science and Technology of China
-
Max E Austin
University of Texas at Austin, University of Texas Austin