Abstract
The characteristics of near-unity-$\beta$ equilibria are investigated with two codes. CUBE is a multigrid Grad?Shafranov solver Gourdain et al., J. Comput. Phys. 216, 275 (2006), and Ophidian was written to compute solutions using analytic unity-$\beta$ equilibria Cowley et al., Phys. Fluids B 3, 2066 (1991). Results from each method are qualitatively and quantitatively compared across a spectrum of mutually relevant parameters. These comparisons corroborate the theoretical results and provide benchmarks for high-resolution numerical results available from CUBE. Both tools facilitate the exploration of the properties of high-$\beta$ equilibria, such as a highly diamagnetic plasma and its ramifications for stability and transport.
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