GAMERA: A three-dimensional finite-volume MHD solver for non-orthogonal curvilinear geometries
Binzheng Zhang, Kareem A. Sorathia, John G. Lyon, Viacheslav G., Merkin, Jeffrey S. Garretson, Michael Wiltberger

TL;DR
GAMERA is a flexible, high-order 3D MHD solver designed for non-orthogonal geometries, incorporating advanced numerical schemes and parallel computing techniques to improve plasma simulation accuracy and efficiency.
Contribution
It introduces a new 3D finite-volume MHD solver that combines geometric flexibility with high-order accuracy and modern computational improvements, building on and enhancing the legacy of the LFM code.
Findings
Enhanced grid metric calculations with Gaussian quadrature
Improved high-order upwind reconstruction methods
Efficient hybrid MPI and OMP parallelization
Abstract
Efficient simulation of plasmas in various contexts often involves the use of meshes that conform to the intrinsic geometry of the system under consideration. We present here a description of a new magnetohydrodynamic code, Gamera (Grid Agnostic MHD for Extended Research Applications), designed to combine geometric flexibility with high-order spatial reconstruction and constrained transport to maintain the divergence-free magnetic field. Gamera carries on the legacy of its predecessor, the LFM (Lyon-Fedder-Mobarry), a research code whose use in space physics has spanned three decades. At the time of its initial development the LFM code had a number of novel features: eighth-order centered spatial differencing, the Partial Donor Cell Method limiter for shock capturing, a non-orthogonal staggered mesh with constrained transport, and conservative averaging-reconstruction for axis…
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