Analysis of recurrent patterns in toroidal magnetic fields

Allen Sanderson, Guoning Chen, Xavier Tricoche, David Pugmire, Scott Kruger, Joshua Breslau

Research output: Contribution to journalArticlepeer-review

36 Scopus citations

Abstract

In the development of magnetic confinement fusion which will potentially be a future source for low cost power, physicists must be able to analyze the magnetic field that confines the burning plasma. While the magnetic field can be described as a vector field, traditional techniques for analyzing the field's topology cannot be used because of its Hamiltonian nature. In this paper we describe a technique developed as a collaboration between physicists and computer scientists that determines the topology of a toroidal magnetic field using fieldlines with near minimal lengths. More specifically, we analyze the Poincaré map of the sampled fieldlines in a Poincaré section including identifying critical points and other topological features of interest to physicists. The technique has been deployed into an interactiveparallel visualization tool which physicists are using to gain new insight into simulations of magnetically confined burning plasmas.

Original languageEnglish
Article number5613484
Pages (from-to)1431-1440
Number of pages10
JournalIEEE Transactions on Visualization and Computer Graphics
Volume16
Issue number6
DOIs
StatePublished - 2010

Funding

This work was supported in part by the DOE SciDAC Visualization and Analytics Center for Emerging Technology and the DOE SciDAC Fusion Scientific Application Partnership. The authors wish to thank Raul Sanchez and Steve Hirshman of Oak Ridge National Laboratory for the SIESTA fusion data.

FundersFunder number
DOE SciDAC Fusion Scientific Application Partnership
DOE SciDAC Visualization and Analytics Center for Emerging Technology

    Keywords

    • Confined magnetic fusion
    • Poincaré
    • magnetic field visualization
    • map
    • periodic magnetic fieldlines
    • recurrent patterns

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