Scaling Theory of 3D Magnetic Reconnection Spreading
POSTER
Abstract
We develop a first-principles scaling theory of the spreading of three-dimensional (3D) magnetic reconnection of finite extent in the out of plane direction. This theory addresses systems with or without an out of plane (guide) magnetic field, and with or without Hall physics. The theory reproduces known spreading speeds and directions with and without guide fields, unifying previous knowledge in a single theory. New results include: (1) Reconnection spreads in a particular direction if an x-line is induced at the interface between reconnecting and non-reconnecting regions, which is controlled by the out of plane gradient of the electric field in the outflow direction. (2) The spreading mechanism for anti-parallel collisionless reconnection is convection, as is known, but for guide field reconnection it is magnetic field bending. We confirm the theory using 3D two-fluid and resistive-magnetohydrodynamics simulations. (3) The theory explains why anti-parallel reconnection in resistive-magnetohydrodynamics does not spread. The results provide a theoretical framework for understanding spreading beyond systems studied here, and are important for applications including two-ribbon solar flares and reconnection in Earth's magnetosphere.
*Support is gratefully acknowledged from NSF Grants AGS-1460037, AGS-1602769, and PHY-1804428, NASA Grant NNX16AG76G, DOE Grant DE-SC0020294 (PAC) and NASA Grants NNX17AI25G, 80NSSC20K0198 and 80NSSC20K1813 (MAS). Computational resources supporting this work were provided by the NASA High-End Computing (HEC) Program through the NASA Advanced Supercomputing (NAS) Division at Ames Research Center and by the National Energy Research Scientific Computing Center (NERSC), a DOE Office of Science User Facility supportedby the Office of Science of the U.S. Department of Energy under Contract No. DE-AC02-05CH11231.
Publication: PoP: MS #POP21-AR-00492 - Accepted on 07/08/2021
Presenters
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Milton Arencibia
- West Virginia University